angle ABC is a circumscribed about point H with points of tangency D,E, F what is the perimeter of a b and c? but i know AB =7 and ac+ad+dc=6+4=10 but i dont know BC and on

The empirical probability of flipping heads on the coin AND rolling a four on the die is 0.623.

What is probability?

When we do not really know how something will turn forth, we can talk about the probability of one outcome or the likelihood of several.

Given that,

the coin is flipped = 2,500 times.

heads =1,223 times and tails= 1,277 times.

and

A die was rolled = 60 times

one—11 times, two—9 times, four—12 times, five—12 times, and six—8 times.

The empirical probability of flipping heads on the coin AND rolling a four on the die = (1223/2500) + (8/60)

=0.623

The empirical probability of flipping heads on the coin AND rolling a four on the die is 0.623.

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ANSWER:

2nd option: 3 w - 4 = 5

STEP-BY-STEP EXPLANATION:

Let w be the number to create the equation, triple is multiplied by 3 w then subtract 4 is equal to 5, we have the following result:

Therefore, the correct answer is the 2nd option: 3 w - 4 = 5

Hello!

So, for question (a)

The point that represents Deshaun's salary without working overtime is that in which x=0, being x the overtime hours

In this case, when x=0, y=60, being y his total pay

Regarding question (b)

Notice that as the overtime hours increased so the total day does. Then, the function is increasing!

Moreover, this is a line, so we can look for its equation:

Notice that when he works 1 extra hour he receives 90 dollars as total pay, i.e., x=1 y=90

We already have 2 points! We can w

EXPLANATION

Let's represent the situation on a graph:

Let's call x to the height of the tower.

The height of the tower is given by the following trigonometric relationship:

Replacing terms:

Multiplying 120 to both sides:

Solving the argument:

Multiplying numbers:

The tower is 86.4 ft tall

When we have two numerical sets of data, it's either we have a positive association, negative asscociation or no association.

When we have a negative association, one variable increases as the other variable decreases.

Take a scatter plot as an example. In a scatter plot, if the x variable is increasing as the y variable decreases, we can say that both variables have a negative association.

While if the x variable is increasing as the y variable is increasing, both variables have a positive association.

Therefore, when two numerical sets of data have negative association, the correct statement is:

As one variable increases, the other variable decreases.

ANSWER:

D. As one variable increases, the other variable decreases

Consider the given expression,

The first derivative gives the rate of growth for the number of followers.

Solve for the first derivative as,

Thus, the rate of growth of followers is approximately 4.5% each week.

Therefore, option C is the correct choice.

The number of followers corresponding to the 4th week is calculated as,

Thus, Michael should expect approximately 98 followers in 4th week.

A frequency table is just a two-column "t-chart" or table that lists all of the potential outcomes and their corresponding frequencies as seen in a sample

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Given data:

The given nnumber is 8/3.

The given number is lie between 2 and 3 , more close to 3.

Here, each division is one unit and the dot represent the number which is lies bewteen 2 and 3.

The labelled diagram of the triangle is shown below

From the diagram,

BC is common to triangles ABC and BCD.

AC is the hypotenuse of triangle ABC and BC is the hypotenuse of triangle BCD. CD and BC are corresponding legs of triangles ABC and BCD

Thus,

CD/BC = BC/AC

5/m = m/(15 + 5)

5/m = m/20

By crossmultiplying,

m * m = 5 * 20

m^2 = 100

m = square root of 100

m = 10

Remember that

The formula to calculate the slope is

slope=rise/run

In this problem

rise=40 feet (vertical distance)

run=1,200 feet (horizontal distance)

so

slope=40/1,200

slope=4/120

simplify

Given that:

x = number of adult tickets.

y = number of children's tickets.

And the ordered par (4, 3).

Since an ordered pair is represented by (x, y):

x = 4 = number of adult tickets.

y = 3 = number of children's tickets.

Answer: A. Ms. Monti bought 4 adults tickets and 3 children's tickets.

Answer:

6 apps

Step-by-step explanation:

Comment

The trick to this question is that you must stay under $25 dollars. Make a rough estimate to the answer. Suppose each a[[ costs 4 dollars.

Then the total number you can but is 25/4 = 6.25 spps. But you can't buy 1/4 of an app, so the answer must be 6.

To be just a bit formal

1 app costs 3.99 dollars

6 apps cost 3.99 * 6 = 23.94 dollars.

What happens if you try and buy the 7th app?

7 apps cost 3.99 * 7 = 27.93 which is over 25.

You cannot by 7 apps.

You can only buy 6 apps.

we have in total of coins are

5+6+10=21

For the first coin, we have the probability of 6/21

Then we only left 5 quarters and 20 coins in total, the next probability will be 5/20

the total probability is

the answer is 1/14

The answer is C. triangles B and C are similar.

Similar triangles only differs between them by the size. All angles must be the same and all sides must be multiplied by the same factor of scale to transform from one triangle from another.

the only 2 triangles that share the same angle values are B and C. thus, the answer is option C

(13) The angles are alternate interior angles .

(14)  The angles are alternate exterior angles .

(15)  The angles are vertically opposite angles.

In a plane, parallel lines are any lines that do not meet or intersect at any point. They are always parallel and equally spaced apart from one another. Lines that are parallel do not intersect. Infinity is where parallel lines meet, as well.

Additionally, pairs of angles, such as the ones below, are created when a transversal intersects two parallel lines.

Two lines are said to be intersecting if they cross at a single point in a plane. Perpendicular lines are those that cross one other at a 90-degree angle. In a plane, two lines are said to be parallel if they never cross at any point.

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Its a hard question i really don't know

Graph this line using slope ​

Slope = (y2-y1)/ (x2-x1)

y = m x +b

the slope is m

The y-intercept is (0, b)

_____________________

y = 2x +4 (yellow line)

The slope = 2 = 2/1 = (y2-y1)/ (x2-x1)

The y-intercept is (0, 4)

x= 0

y = 4

First draw the point (0, 4)

x= 0

y = 4

- Since the slope is 2 = variation in y / variation in x

From (0,4) the next point could be 1 more in x and 2 more in y (1, 6)

To continue

From (1,6) the next point could be 1 more in x and 2 more in y (2, 8)

From (2,8) the next point could be 1 more in x and 2 more in y (3, 10)

From (3,10) the next point could be 1 more in x and 2 more in y (4, 12)

___________________________________________

You only have the positive part so you won't need this

From (0,4) the next point could be 1 less in x and 2 less in y (-1, 2)

To continue

From (-1, 2) the next point could be 1 less in x and 2 less in y (-2, 0)

it is already rounded

SOLUTION

(1) We want to add

Hence, the answer is 4x + 7

(2)

Hence, the answer is 2s + 10

(3)

Hence, the answer is 3n + 11

Slices of Cheese Pizza 2 , 6, 8, 5 ½, 3 1/3, 3/5 Slices of Pepperoni Pizza 5, 15, 20, 13 ¾, 8 1/3, 1 ½ Total Slices of Pizza 7, 21, 28, 19 ¼, 11 2/3, 2 1/10

Note that:

The first quadrant of a graph belongs to the negative x - axis, and the positive y-axis

Since it is stated that the points of the preimage belong to the first quadrant, we can reasonably selects the values of Points A, B, C, and D that obey this instruction.

1) Coordinates of the preimage in the first quadrant

Let us selects arbitrary coordinates that belong to the first guadrant for the points:

A(-1, 2), that is, x = -1, y = 2

B(-1, 6), that is, x = -1, y = 6

C(-3, 2), that is, x = -3, y = 2

D(-3, 6), that is, x = -3, y = 6

2) Coordinates of the image after translating the object by 7 units left (i.e x -7) and 3 units up (i.e y + 3)

The preimage is translated 7 units left and 3 units up. The coordinates of the points become:

A' (-1-7, 2+3)

A' (-8, 5)

B' (-1-7, 6 + 3)

B'(-8, 9)

C'(-3-7, 2+3)

C'(-10, 5)

D'(-3-7, 6+3)

D'(-10, 9)

Hello Blessing, can you see the solution here?

Are you still there?

An expression is a way of writing a statement with more than two variables or numbers with operations such as addition, subtraction, multiplication, and division.

cos x [tex]cos^{-1}[/tex] = 1

The value of  [tex]cos(cos^{-1} \frac{5}{13} + cos^{-1}\frac{7}{25})[/tex] is 166/195.

An expression is a way of writing a statement with more than two variables or numbers with operations such as addition, subtraction, multiplication, and division.

Example: 2 + 3x + 4y = 7 is an expression.

We have,

[tex]cos(cos^{-1} \frac{5}{13} + cos^{-1}\frac{7}{25})[/tex]

We will distribute cos with the expression.

[ cos x [tex]cos^{-1}[/tex] = 1 ]

So,

= cos x [tex]cos^{-1}[/tex] (5/13) + cos x [tex]cos^{-1}[/tex] (7/15)

= 5/13 + 7/15

= (75 + 91) / 195

= 166/195

Thus,

The value of  [tex]cos(cos^{-1} \frac{5}{13} + cos^{-1}\frac{7}{25})[/tex] is 166/195.

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For the given question, we will prove ABCD is a parallelogram

The proof will be as follows:

Statements Reason

1. AB ≅ CD Given

2. AB // CD Given

3. CB ≅ AD Given

4. CB // AD Given

5. ABCD is a parallelogram Parallegram theorem

Part A.

30 miles east in half hour next

turn left and drive 30 miles north in 1 hour

The average speed is given by

the total distance divided by the total amount of time.

In this case,

Now, the position in rectangular coordinates is (30,30)

In polar coordinates, we must find the angle theta and the lenght r.

This can be given as

In our case x=30 and y=30, hence

On the other hand, angle theta is given by,

hence,

Therefore, in polar coordinates, point (30,30) is given by

Part B

Until now, we drove 30 miles east, next 30 miles north. Now, we must drive 30 miles west and 30 miles south.

Hence, we will drive 30+30+30+30=4*30=120 miles. Therefore, the average velocity is

Part A. Velocity.

Velocity is a vector. In this case, we must add to vectors:

vector V1 is given by

Vector V2 is given by

then, resultant vector velocity is

g(x) = x - 3

h(x) = 3x + 1

To find g(h(x)), you have to replace x = h(x) into g(x), as follows:

g(h(x)) = (3x + 1) - 3

g(h(x)) = 3x + (1 - 3)

g(h(x)) = 3x - 2

To find h(h(x)), you have to replace x = h(x) into h(x), as follows:

h(h(x)) = 3(3x + 1) + 1

h(h(x)) = 3(3x) + 3(1) + 1

h(h(x)) = 9x + 3 + 1

h(h(x)) = 9x + 4

The probability to select a family with atleast three male children is only 1/8.

A probability is a number that reflects the chance or likelihood that a particular event will occur.

First, you have the sample of the children.

We know that the family with 3 children, can have the sample space as given {MMM,MMF,MFM,FMM,FFM,FMF, FFF}

MMM: 3 Males

MMF: 2 males, 1 female

MFF: 1 male, 2 females

MFM: 2 males, 1 female (different order)

FMM: 1 female, 2 males

FFM: 2 females, 1 male

FMF: 2 females, 1 male

FFF: 3 females

If we count all of these possibilities, we have 8 possible cases of family with the childrens.

In only one of them, we have atleast three males , which is the first one

Therefore, the probability to select a family with atleast three male children is only 1/8.

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Solution

Step 1:

y = 700 + 3x

y represents the total amount of water in the pond (in liters)

x represents the total number of minutes that water has been added

Step 2:

What was the starting amount of water in the pond?

Starting amount of water is when x = 0 minute

Step 3:

What is the change per minute in the amount of water in the pond?

Change per minute in the amount of water in the pond = 31

Final answer

What was the starting amount of water in the pond?

700 liters

What is the change per minute in the amount of water in the pond?

31 liters

Centre of the circle = (3, -1)

Length of the radius =  8

Equation of the circle = [tex](x-3)^{2} +(y+1)^{2} =61[/tex]

What is the centre of the circle?

Centre = Midpoint

[tex]\text{Midpoint}=(\frac{x_{1}+x_{2}}{2} ,\frac{y_{1}+y_{2}}{2} )\\\\=(\frac{-3+9}{2} ,\frac{-6+4}{2} )\\\\=(\frac{6}{2} ,\frac{-2}{2} )\\\\=(3,-1)[/tex]

Centre of the circle = (h, k) =(3, -1)

What is the length of the radius?

Length of the radius = [tex]\frac{\text{Length of the diameter}}{2}[/tex]

[tex]\text{Length of the diameter =}\sqrt{(x_{2}-x_{1})^{2} +(y_{2}-y_{1})^{2}}\\\\=\sqrt{(9+3)^{2}+(4+6)^{2} } \\\\=\sqrt{(12)^{2}+(10)^{2} } \\\\=\sqrt{144+100 } \\\\=\sqrt{244} \\\\=15.62[/tex]                              

Length of the radius of the circle= [tex]\frac{15.62}{2} =7.81[/tex]

So, the length of the radius =7.81

                                              = 8 (without decimal)

What is the equation of the circle?

A circle equation is given by,

[tex]{(x-h)^{2} +(y-k)^{2} } =r^{2} \\\\(x-3)^{2} +(y+1)^{2} =60.9\\\\(x-3)^{2} +(y+1)^{2} =61(\text{without decimal})[/tex]

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Answer:

x=9

z=58 deg

y=37

Step-by-step explanation:

8x+50=12x+14

-8x from both sides

50=4x+14

-14 from both sides

36=4x

*1/4 to both sides

9=x

Because it is a square all the angles = 90

z+32=90

-32 from both sides

z=58

8*9+50=122

all sides are equal

y+85=122

-85 from both sides

y=37