george is an engineer in a design company. when the weather is nice he walks to work and sometimes he cycles. in bad weather he takes the bus or he drives. based on past habits there is a 10% probability that george walks, 30% he uses his bike, 20% he drives, and 40% of the time he takes the bus. if george walks, there is a 15% probability of being late to the office. if he cycles there is a 10% chance of being late, a 55% chance of being late if he drives, and a 20% chance of being late if he takes the bus. given that george is late 1 day, what is the probability that he drove?

Answers

Answer 1

The probability that George drove given that he is late is approximately 0.355 or 35.5%.

Let's call the event of George being late "L". The problem is asking for P(Drives | L), which is the probability that George drove given that he is late.

We can use Bayes' theorem to find this probability:

P(Drives | L) = P(L | Drives) * P(Drives) / P(L)

P(L | Drives) is the probability that George is late given that he drove, which is given as 55%.

P(Drives) is the prior probability that George drives, which is given as 20%.

P(L) is the overall probability that George is late, which can be found by summing up the individual probabilities of George being late for each mode of transportation and weighting it by the corresponding prior probability of using that mode of transportation:

P(L) = P(L | Walks) * P(Walks) + P(L | Cycles) * P(Cycles) + P(L | Drives) * P(Drives) + P(L | Bus) * P(Bus)

P(L | Walks) is the probability that George is late given that he walks, which is given as 15%.

P(Cycles) is the prior probability that George cycles, which is given as 30%.

P(Bus) is the prior probability that George takes the bus, which is given as 40%.

P(L | Bus) is the probability that George is late given that he takes the bus, which is given as 20%.

Substituting these values into the formula for P(L) and simplifying:

P(L) = 0.15 * 0.10 + 0.10 * 0.30 + 0.55 * 0.20 + 0.20 * 0.40

= 0.155

Finally, substituting the values for P(L | Drives), P(Drives), and P(L) into the formula for P(Drives | L) and simplifying:

P(Drives | L) = 0.55 * 0.20 / 0.155 = 0.55 / 0.155 = 3.548

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Related Questions

Given the curve y2 = x in the xy-plane, for what value of y, if any, does the derivative of y with respect to x not exist?a. y=0b. y=-1c. y= - (1/ ln 2)d. for no value of y

Answers

The derivative of y with respect to x exist for all values of y, that is it does not exist for no value of y.

Therefore the answer is d. for no values of y

The curve y^2 = x is a parabolic function and its derivative is continuous for all x in its domain, which is x >= 0. The derivative of this function, which is y' = (dy/dx) = 1/2 * √x, is well-defined for all x >= 0 and therefore, the derivative exists for all values of y, including y = 0 and y = -1.

In general, a function is said to be differentiable at a point if its derivative exists at that point, and the derivative provides information about the rate of change of the function at that point.

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Please help me answer this question on equations of lines. 10 points and brainliest available.

Answers

Answer:

a) (0,1)

b) k = 6.5

Step-by-step explanation:

When a line crosses the y-axis at a point, the point's x-coordinate must be 0. Let's substitute the value of x into the equation of the line to find its y-coordinate.

y - 4x = 1

Rearrange terms to isolate y.

y = 4x + 1

Substitute x = 0 into the equation.

When x = 0, y = 4(0) + 1

y = 0 + 1

y = 1

Thus, the coordinates of the point is (0, 1).

---

The second question uses the general equation of a straight line which is y = mx + c where m is the gradient of the line and c is the y-intercept of the line. As you can see from the graph drawn, the line cuts the y-intercept at (0, -3) so c = -3. You are given the y-coordinate of the point (which is 10) so you can find the x-coordinate (k) by substituting the value of y into the equation of the line once again.

y = 2x + c

You know the value of c from the y-intercept. c = -3

y = 2x - 3

Substitute y = 10 into the equation.

When y = 10, 10 = 2x - 3

10 + 3 = 2x

2x = 13

x = 6.5 when y = 10

Thus, the value of k is 6.5.

Let T: R³ → R² be the linear transformation that first projects points onto the yz-plane and then reflects around the line y=-z. Find the standard matrix A
for T.

Answers

A function T:Rn -- > Rm that meets the criteria listed below is said to be linear (or to be a linear map). T(x+y)=T(x)+T(y)

What is linear transformation in R?A function T:Rn -- > Rm that meets the criteria listed below is said to be linear (or to be a linear map).

T(x+y)=T(x)+T(y)

T(ax)=aT(x) for any vectors x, y, and any scalar a.

Finding out if a given function f(x) is a linear transformation or not is rather straightforward. Take a moment to consider each term in each f(x) component. For f to be a linear transformation, each of these terms must be an integer multiplied by one of the components of x.As a result, only the function f(x,y,z)=(3xy,3z,0,z2x) is a linear transformation, while neither g(x,y,z)=(3xy,3z+2,0,z2x) nor h(x,y,z)=(3xy,3xz,0,z2x) are.transform in a linear fashion. The nonlinear component 3xz of the function h renders it ineligible. What happens to the g function?  The issue arises in the second component 3z+2 since the term 2 is a constant and does not include any x, y, or z components from our input vector.The second requirement stated above is clearly broken by the function g. Each linear transformation must fulfill T(0)=0 but g(0,0,0)=(0,2,0,0), as seen in particular if you set a=0 in that second condition. In comparison to the criterion for a function whose graph is a line that is taught in elementary school, the condition for a linear transformation is more stringent. If b is not zero, then the single variable function f(x)=ax+b is not a linear transformation.The fact that linear transformations, which rely on matrix vector multiplication, and matrices have a one-to-one connection is a useful property of a linear transformation. As a result, the matrix connected to a linear transformation can be discussed without ambiguity T(x).

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math ia on how airlines decide to sell tickets

Answers

Tickets are sold by airlines based on availability and demand. To increase their amount of earnings, they consider things like flight capacity, the time of year that people travel, the number of tickets available, and pricing.

Tickets are sold by airlines based on availability and demand. To choose the best course of action for their firm, they carefully analyse variables including aeroplane capacity, travel season, seat availability, and cost. Airlines assess the current market and forecast future trends using sophisticated mathematical models. This aids them in figuring out the ideal quantity of tickets to market and the finest selling price. To make sure that their tickets are reasonably priced, airlines also take into account the demand for their flights and the competition from other airlines. In order to make their tickets appealing to customers, airlines may consider promotional activities and unique offers. Airlines may increase their revenue by selling tickets at the proper price by studying the data and making wise judgements.

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suppose i want to calculate the derivative of some function at some point let's say i use a third-order accurate method for doing this. if i find that the error is when , what will the error be when ?

Answers

The error is when h is some value, the error will be when h/2.

The error of a third-order accurate numerical differentiation method scales with the fourth power of the step size, i.e. if the step size is halved, the error will decrease by a factor of 2⁴=16. So if the error is when h is some value, the error will be when h/2.

Error in Third-Order Numerical Differentiation

The error in numerical differentiation methods can be approximated using Taylor series expansions. For a third-order accurate method, the error term in the Taylor series would be proportional to h⁴. Hence, reducing the step size by a factor of two would reduce the error by a factor of 2⁴ = 16. This relationship between step size and error holds for small step sizes. For larger step sizes, the error may not decrease in such a simple manner and other factors such as the smoothness of the function being differentiated and the presence of singularities or discontinuities may come into play.

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(1 point) is the conditional statement "if a human being has 7 heads, then they have 11 arms" true or false? explain

Answers

As per the concept of reasoning, the conditional statement is false.

The term reasoning in math is called as students who genuinely make sense of mathematical ideas can apply them in problem solving and unfamiliar situations and can use them as a foundation for future learning.

Here we have the conditional statement "if a human being has 7 heads, then they have 11 arms".

And here we need to find out whether this statement is true or false.

While we looking into the given statement we have identified that this is false because this statement is missing the necessary or sufficient words.

Simply said that it is not possible situation.

Therefore the statement is false.

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Drag each part of the expression to categorize it as a term or a coefficient in the expression.

Parts that are neither a term nor a coefficient belong in the "Neither One" category.

3x2+6x+7

Answers

Terms = 3x² , 6x , 7

Coefficients = 3,6

Neither One  = x²

How to find the calculation?

A quantity or number that is combined with a variable is known as a coefficient.

Adding a variable to a number produces a coefficient.

The variable next to it is often multiplied by an integer.

Three terms make up the trinomial: 3x² + 6x + 7

3x²

6x

7

Enter the first column as a result.

The coefficients at and are respectively 3 and 6.

The second column should have these two integers.

x² is not a term (because 3x² is a term) and is not a coefficient, because coefficients are numbers.

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i cant do this! help

Answers

Answer:

r= 45 s=5

5(r-s)= 45-5= 40

Step-by-step explanation:

5(9-1) <--- You substitute the values

(5*9-5*1)<--- Multiply

45-5<--- Subtract

40 <-- Answer

r= 45

s=5


[tex]\huge\text{Hey there!}[/tex]


[tex]\mathsf{5(r - s)}\\\mathsf{= 5(9 - 1)}\\\mathsf{= 5(9) + 5(-1)}\\\mathsf{= 45 - 5}\\\mathsf{= 40}\\\\\huge\text{Therefore your answer should be:}\\\huge\boxed{\mathsf{40}}\huge\checkmark[/tex]


[tex]\huge\text{Good luck on your assignment \& enjoy your day!}[/tex]


~[tex]\frak{Amphitrite1040:)}[/tex]

What is the area of the parallelogram?
(2,3)
(2-5)
(6, 1)
(6.-7)

Answers

Answer:

32

Step-by-step explanation:

The area of a parallelogram is bh where b = base, h = height

This is one of the questions where plotting the points and seeing the parallelogram is vital

See the attached figure

height h = |difference between x-coordinates of A and C| =

= |6 - 2| = 4.

This will be the same as |difference between x-coordinates of B and D

base b = |difference between y-coordinates of A and B| =  |1-(-7)| = 8.

This will be same as |difference between y-coordinates of C and D|

Area = bh = 8 x 4 = 32

Comment on any relationship that may exist between ACT scores and gender of t
- The largest percentages of both genders' ACT scores are above 25. More ma students have scores under 20 than female students. - The largest percentages of both genders' ACT scores are in the 20 to 25 rang more female students have scores under 20 than male students.
- The largest percentages of both genders' ACT scores are under 20. More male students have scores above 25 than male students.
- The largest percentages of both genders' ACT scores are above 25. More fema students have scores under 20 than male students.
-The largest percentages of both genders' ACT scores are in the 20 to 25 range. more male students have scores under 20 than female students.

Answers

The relationship between ACT scores and gender varies depending on the data and analysis performed.

ACT scores are an important aspect in the college admissions process. They measure a student's knowledge and skills in English, mathematics, reading, and science.

In the first scenario, it states that the largest percentage of both genders' ACT scores are above 25. It also mentions that more male students have scores under 20 than female students.

In the second scenario, it mentions that the largest percentage of both genders' ACT scores are in the 20 to 25 range and that more female students have scores under 20 than male students.

In the third scenario, it states that the largest percentage of both genders' ACT scores are under 20 and that more male students have scores above 25 than female students.

In the fourth scenario, it mentions that the largest percentage of both genders' ACT scores are in the 20 to 25 range and that more male students have scores under 20 than female students.

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gallium-67 has a half-life of 78 hours. if you began with 10.0 g of ga-67, how many grams remain after 6.5 days?

Answers

The amount of gallium-67  remain after 6.5 days = 2.5 grams

We know that the half-life of the radioactive isotope is nothing but the time needed for the isotope to be half of its initial value of mass.

This means, with each half-life, the isotope will be halved of its initial value.

The formula for the numbers of half-lives:

numbers of half-lives = total time passed / the half-life of the isotope

Here, total time passed  = 6.5 days

                                        = 156 hours

the half-life of the isotope = 98 hours

Let n represents the number of half lives.

Using above formula,

numbers of half-lives n =  156 / 98

numbers of half-lives n = 1.59

numbers of half-lives n ≈ 2

So, the remaining mass would be,

remainig mass m = initial mass / [tex]2^n[/tex]

m = 10 / 2²

m = 2.5 g

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the area of a rectangular wall of a barn is square feet. its length is feet longer than the width. find the length and width of the wall of the barn.

Answers

The length and width of the wall of the barn are 12 feet and 6 feet respectively.

The formula for area of rectangle is -

Area of rectangle = length × width

Let the width of rectangle be x. So, the length of rectangle = x + 6. Keep the values in formula to find the length and width of the barn.

x × (x + 6) = 72

Performing multiplication

x²+ 6x - 72 = 0

x² + 12x - 6x - 72 = 0

x (x + 12) -6(x + 12) = 0

x = 6 and - 12

Thus, width of rectangle = 6 feet

Length of rectangle = x+ 6

Length of rectangle = 6 + 6

Length of rectangle = 12 feet

Thus, length and width are 12 and 6 feet.

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The complete question is -

The area of a rectangular wall of a barn is 72 square feet. Its length is 6 feet longer than the width. Find the length and width of the wall of the barn.

I need help on scale factors and dilations

Answers

Mira's scale factor of 7 in would not be reasonable because it would make the dimensions of A' too small.

Why the scale factor Mira found would not be reasonable and give the correct scale factor?For example, if A had a width of 8 inches and a length of 5 inches, then using a scale factor of 7 in would result in A' having a width of 56 inches and a length of 35 inches. This would be much smaller than what the client wants. The correct scale factor would be 1.5 in, which would make A' a rectangle with a width of 12 feet and a length of 7.5 feet, which meets the client's request.Jess could use any of the following scale factors: 1.33, 1.5, 1.67, 1.75, 2, 2.25, 2.5, 2.75, 3, and 3.5. All of these scale factors would result in a rug with a width of 12 feet while still increasing the size. This process of finding the scale factor to meet a certain criteria is known as scaling.Mira's scale factor of 7 in would not be reasonable because the dimensions of A and A' are not proportional. A' is larger than A, but its sides are not 7 times larger than A. The correct scale factor would be the ratio of the lengths of A' and A. In this case, A is 8 cm and A' is 15 cm, so the correct scale factor is 15/8, or 1.875.Jess can use any scale factor between 1 (no change) and 1.5 to dilate the rug and meet the customer's request. A scale factor between 1 and 1.5 would increase the length of the rug without making the width exceed 12 feet. This process is called enlargement or scaling up.

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x-intercept of the line 3x+20y=–12.

Answers

Answer:x=-4

Step-by-step explanation

1. Set y as 0. Doing so will help you solve for x

3x +20(0)=-12 aka 3x=-12

2. Divide each sides by 3

3x(divided by three) = -12 (divided by three)

x=-4

(your answer would be negative because a negative divided by a postitive is negative.)

Are the two triangles similar?

Answers

Answer:

Similar by SAS

Step-by-step explanation:

:)

Dan, Juan, and Thuy are sharing 4 oranges equally. How
many oranges does each person have?

Answers

Answer: 1 1/3

Step-by-step explanation: To find this answer, we simply divide the people by the oranges. So, 4 / 3 is 1.3333333333333...... We round this to about 1.3. So, that as a fraction is 1 1/3. So, each person gets 1 1/3. To check, we multiply 1 1/3 by 3 (people) and we get 4. I hope this helped!

the positive variables p and c change with respect to time t. the relationship between p and c is given by the equation p2= (20−c)3. at the instant when dpdt=41 and c = 15 what is the value of dc/dt

Answers

At the instant when dp/dt=41 and c = 15, the value of dc/dt is -0.273333.

The derivative of p with respect to time t is given by:

dp/dt = 2p dp/dc * dc/dt

Since dp/dt = 41, we have:

41 = 2p dp/dc * dc/dt

To find dp/dc, we can use the relationship between p and c:

p^2 = (20-c)^3

Taking the derivative of both sides with respect to c, we get:

2p dp/dc = -3(20-c)^2

Substituting this expression into the equation for dp/dt, we get:

41 = 2p * (-3(20-c)^2) * dc/dt

Plugging in the value of c = 15, we find:

41 = 2 * p * (-3(5)^2) * dc/dt

Using the relationship p^2 = (20-c)^3, we can find p:

p = sqrt((20-c)^3) = sqrt((20-15)^3) = sqrt(5^3) = 5

Substituting the value of p into the equation for dp/dt, we get:

41 = 2 * 5 * (-3(5)^2) * dc/dt

Solving for dc/dt, we find:

dc/dt = 41 / (2 * 5 * (-3(5)^2)) = 41 / (2 * 5 * (-3 * 5^2)) = 41 / (-150) = -41/150 = -0.273333...

So the value of dc/dt at the instant when dp/dt = 41 and c = 15 is approximately -0.273333.

Correct Question :

the positive variables p and c change with respect to time t. the relationship between p and c is given by the equation p2= (20−c)3. at the instant when dp/dt=41 and c = 15 what is the value of dc/dt?

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Answer:

[tex]-\frac{82\sqrt{5} }{15}[/tex]

Step-by-step explanation:

[tex]p^{2} =(20-c)^{3}[/tex]

[tex]2p(\frac{dp}{dt}) =3(20-c)^{2}(-\frac{dc}{dt} )[/tex]

Took the derivative of both sides ^

It gives you [tex]\frac{dp}{dt} =41[/tex] and [tex]c=15[/tex], so you just need [tex]p[/tex]

[tex]p=\sqrt{(20-15)^{3} } =5\sqrt{5}[/tex]

Now plug in

[tex]2(5\sqrt{5} )(41)=3(20-15)^{2} (-\frac{dc}{dt} )[/tex]

[tex]-\frac{410\sqrt{5} }{75} =\frac{dc}{dt}[/tex]

[tex]-\frac{82\sqrt{5} }{15} =\frac{dc}{dt}[/tex]

if the probability that one of these circuit boards is defective is 0.75, what is the probability of simple event {ddnn}?

Answers

Answer:

Step-by-step explanation:

=0.25

Bob is an artist and creates 3 sketches in 45 minutes. Write and solve a proportion to find how many sketches the artist can create in 8 hours.

Answers

The sketches after 8 hours is 32

How to determine the sketches after 8 hours

From the question, we have the following parameters that can be used in our computation:

Bob is an artist and creates 3 sketches in 45 minutes

This means that

3 sketches = 45 minutes

Convert minutes to hour

3 sketches = 3/4 hour

Multipy both sides by 8

So, we have

8 * 3 sketches = 3/4 * 8 hours

Multipy both sides by 4/4

So, we have

32 sketches = 8 hours

Hence, the sketches is 32

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Using algebraic techniques, find the roots of:h(x)=x^3−2x^2+9x−18

Answers

The roots of h(x)=x³−2x²+9x−18 is 2, -3i and 3i.

What is Factorization?

The breaking or decomposition of an entity (such as a number, a matrix, or a polynomial) into a product of another entity, or factors, whose multiplication results in the original number, matrix, etc., is known as factorization or factoring in mathematics.

Given:

h(x)=x³−2x²+9x−18

so, (x-2) is the solution of h(x).

Now, the synthetic division

             

                                  (x-2) | x³−2x²+9x−18 | x² + 9

                                            x³ −2x²

                                      __________

                                                0   + 9x - 18

                                                         9x - 18

                                                     __________

                                                               0

now, again factorize x² + 9 = 0

 x = ±3i

Hence, the roots are 2, -3i and 3i.

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If 2/9 is equivalent to zero point X repeating what is the value of X

Answers

[tex]\dfrac{2}{9} = 2\div 9 = 0.2222222222222...[/tex]

x is 2.

can someone help with this inequality question with explanation.Thanks!​

Answers

Haven't answered an inequality question in a while so this
might be complete bullhonkey.

Answer:

154 minutes of talktime.

Step-by-step explanation:

To find out how many minutes of talktime John can have per month, we need to set up an equation using the information given.

Let x be the number of minutes of talktime John can have per month.

The equation for John's monthly phone bill is:

26.50 + 0.35x = 80

To find the value of x, we can solve for x by subtracting 26.50 from both sides:

0.35x = 53.50

To find the number of minutes, we can divide both sides by 0.35:

x = 153.57

To the nearest whole number, John can have 154 minutes of talktime per month.

given the quadratic function y=x^2+ax+b, the minimum value is -3, and the graph passes through point (1,1). find the values of the consists a and b.​

Answers

To find the values of a and b, we can use the given information:

The minimum value is -3, meaning that the vertex of the parabola has y-coordinate -3.
The graph passes through the point (1,1).
Let's use the vertex form of the quadratic equation to find the value of a:

y = a(x - h)^2 + k

where (h, k) is the vertex of the parabola. In this case, the vertex is (0, -3), so h = 0 and k = -3.

Plugging in the values, we have:

y = a(x - 0)^2 - 3

y = a * x^2 - 3

Now, let's use the point (1,1) to find the value of a:

1 = a * 1^2 - 3

a = 4

Next, we can substitute the value of a back into the equation to find the value of b:

y = 4 * x^2 - 3

To use the point (1,1), we can substitute x = 1 and y = 1 into the equation:

1 = 4 * 1^2 + a * 1 + b

1 = 4 + a + b

Substituting the value of a = 4, we have:

1 = 4 + 4 + b

-3 = b

So the values of a and b are a = 4 and b = -3

The velocity of sound in dry air increases as the temperature increases. At 40 degree C, sound travels at a rate of about 355 meters per sound. At 49 degree C it travels at a rate of about 360 meters per second. a. Write a linear equation in slope-intercept form, for the velocity v of sound as a function of the temperature T. b. Use this equation to find the velocity of sound at 60 degree C.

Answers

The linear equation in slope-intercept form for the velocity of sound as a function of temperature is v = 0.068T + 293.2, where v is the velocity of sound and T is the temperature in degrees Celsius. Using this equation, the velocity of sound at 60°C is 339.6 m/s.

The velocity of sound in dry air increases as the temperature increases. At 40°C, sound travels at a rate of about 355 m/s, and at 49°C, it travels at a rate of about 360 m/s. To write a linear equation in slope-intercept form for the velocity of sound as a function of the temperature, first calculate the slope of the line by finding the difference in velocity divided by the difference in temperature: (360 - 355) / (49 - 40) = 0.068. This slope can be written as the coefficient of the T-term in the equation. To find the y-intercept, plug in the temperature at which the velocity was measured (40°C) and the corresponding velocity (355 m/s) into the equation of the form v = mT + b. Solving for b yields 293.2. Therefore, the linear equation in slope-intercept form is v = 0.068T + 293.2. To find the velocity of sound at 60°C, plug in 60 for T in the equation and solve for v, which yields 339.6 m/s.

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Please help me with this geometry question

Answers

Answer is 88 cuz exterior angles of polygon add to 360 and adjacent angles on straight line add to 180

Assume that you graph lines f and g on the same coordinate plane and they intersect at point (4, 5). Which of the following statements is NOT true.

Answers

The statement that is not true is the fourth one.

"Other points that are on line f are also solutions of the system".

Which one of the given statements is not true?

We know that the graphs of lines f and g intercept at the point (4, 5). So trivially, the point (4, 5) belongs to both graphs.

That also means that (4, 5) is the solution of the system of equations:

y = f(x)

y = g(x).

And because these two are lines, these will intercept only once, then (4, 5) is the only solution of the system.

That means that the correct option (the false statement) is the fourth one.

"Other points that are on line f are also solutions of the system".

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A lawn care specialist chooses a random sample from the yard and determines the number of weeds in the sample. The results of the sample are shown in the table below

Answers

No, this is not a representative sample because each type of weed should be represented in proportion to the number of weeds actually present in the yard.

What is Probability?

It is a branch of mathematics that deals with the occurrence of a random event.

A representative sample has to be in proportion, and the diagram shows that the greater part is not represented in proportion. Because it is not represented in proportion, it is not a representative sample.

No, this is not a representative sample because each type of weed should be represented in proportion to the number of weeds actually present in the yard.

Hence, No, this is not a representative sample because each type of weed should be represented in proportion to the number of weeds actually present in the yard.

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What is the length of a side of rhombus jklm? 4 units 8 units 12 units 16 units

Answers

The length of the sides of the rhombus JKLM is 12 units.

A rhombus is one of parallelograms. The opposite sides of a rhombus are parallel, and the opposite angles are equal. Furthermore, all of the sides of a rhombus are the same length, and the diagonals intersect at right angles.

In the problem, the sides of rhombus JKLM are:

JK = 2x + 4

JM = 3x

Since the length all of the sides of a rhombus are the same, then:

JM = JK

3x = 2x + 4

Substract both sides by 2x:

3x - 2x = 2x + 4 - 2x

x = 4

To find the length of a side, substitute x = 4 into:

JM = 3x

JM = 3(4) = 12

Hence, the length of the sides of the given rhombus is 12.

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Answer:

12

Step-by-step explanation:

JK = JM

2x + 4 = 3x

x = 4

JK = JM = 3 x 4 = 12

The line segment joining the points A (5, 3) and B (-3, 11) is divided by the point C (3,5) in the ratio
(a) 1:3 (b) 3:1 (c) 2:3 (d) 3:2​

Answers

try drawing it out on a graph, or some graph paper. plot A, B, C on the graph and connect all 3 points with 1 straight line. u’ll get (b) as the answer.

Practice proving that a quadrilateral is a parallelogram.
Quadrilateral W X Y Z is shown. Diagonals are drawn from point W to point Y and from point Z to point X and intersect at point C. Line segments Z C and C X are congruent. The length of W C is 2 x + 5 and the length of C Y is 3 x + 2.

In quadrilateral WXYZ, WC = 2x + 5 and CY = 3x + 2. What must x equal for quadrilateral WXYZ to be a parallelogram?

x =

Answers

Answer:

x = 3

Step-by-step explanation:

2x + 5 = 3x + 2

-5 -5

2x = 3x + 2 - 5

-3x -3x

2x - 3x = 2 - 5

-x = -3

x = 3

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