What is the distance between the two points plotted?

A graph with the x-axis starting at negative 10, with tick marks every one unit up to 10. The y-axis starts at negative 10, with tick marks every one unit up to 10. A point is plotted at negative 6, 4 and at negative 6, negative 6.

2 units
−2 units
10 units
−10 units

Answer:

To calculate how much Joe would earn for working a 35-hour week, you need to multiply his hourly wage by the number of hours he worked123. For example, if Joe is paid $19.26 per hour, then his weekly pay is:

$19.26 x 35 = $673.10

This is his gross pay, which means it does not include any deductions for taxes or other benefits. His net pay, or take-home pay, may be lower depending on his filing status, allowances, withholding information and voluntary deductions1. You can use an hourly paycheck calculator to estimate his net pay1.

I hope this helps you understand how to calculate hourly pay. If you have any other questions, please let me know.

Out of Maria's total expenses, the proportion of expenses for her car would be 0. 57 .

To find the proportion, the formula would be :

= Maria total car expenses / Maria total expenses for the month

Maria total car expenses = $ 290. 02

Maria total expenses for the month =  $ 507. 59

The proportion of expenses for her car would be :

= 290. 02 / 507. 59 x 100 %

= 0. 57 x 100 %

= 57 %

In conclusion, Maria's car alone takes over 0. 57 or 57 % of her total expenses.

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6 bottles are needed.

Given: 2 tablets 3 times per day

so, total tablets = 6 tablets

Total days = 14

so, total tablets in 14 days = 14 x 6 = 96

and, tablets per bottle= 15

Then, the number of bottles required = 96 /15 =6.4

Hence, 6 bottles are needed.

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The complete question is =

2 tablets 3 times per day 14 day supply 15 tablets needed per bottle. How many bottles are needed

The ordered pair that shows an equivalent ratio of hours to miles is (1, 12) and Jing will complete a 60-mile trip in approximately 5 hours.

To find an equivalent ratio of hours to miles, we need to divide the number of miles by the number of hours.

For example, for the first 4 hours of the bike trip, Jing rode 48 miles, which is equivalent to a rate of 12/4 = 3 miles per hour.

Since Jing rode 60 miles in the first 4 hours of the trip, we can use this rate to find the time it takes her to ride 60 miles.

We can set up a proportion:

12 miles / 1 hours = 60 miles / x hours

Cross-multiplying, we get:

12x = 60

Dividing by 12, we get:

x = 60/12

x = 5

Therefore, Jing will complete a 60-mile trip in approximately 5 hours.

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The missing figure is attached below.

3 is the digit in the ten places of 33,300.

The ten-place digit is the second digit from the right in a whole number.

To find the digit in the ten places of 33,300, we need to divide the number by 10 and then take the remainder when divided by 10.

33,300 divided by 10 is 3,330 with a remainder of 0.

So the digit in the ten places of 33,300 is 3.

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Diego used more of the chemical per gallon than Yoni is the correct answer for completing the sentence.

To compare the amount of chemical used by Diego and Yoni, we need to find the ratio of the chemical to water for each of them. For Diego, he added 5 mL of chemical to 2 gallons of water. We can convert the volume of water to mL by multiplying by 3785.41 (the number of mL in a gallon):

5 mL : 2 gallons = 5 mL : (2 x 3785.41 mL) = 5 mL : 7570.82 mL

Simplifying this ratio, we get:

1 mL : 1514.16 mL

For Yoni, he added 4.5 mL of chemical to 1.5 gallons of water. Converting the volume of water to mL as before, we get:

4.5 mL : 1.5 gallons = 4.5 mL : (1.5 x 3785.41 mL) = 4.5 mL : 5678.11 mL

Simplifying this ratio, we get:

1 mL : 1262.47 mL

Comparing the two ratios, we can see that Diego used more chemical per gallon than Yoni:

1 mL : 1514.16 mL > 1 mL : 1262.47 mL

Therefore, the correct completion of the sentence is "Diego used more of the chemical per gallon than Yoni."

In summary, we can use ratios to compare the amount of chemical used by Diego and Yoni in their experiment. By converting the volume of water to mL and simplifying the ratios, we find that Diego used more of the chemical per gallon than Yoni.

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smaller leg is the smaller side

longer leg is the longer side

hypotenuse is the longest side

triangle a example:
smaller leg: 8-5 = 3

longer leg: 2-(-8) = 10

hypotenuse: use the formula a^2 + b^2 = c^2 (not needed since the side lengths are already given)

The height of the oblique triangular pyramid is 15 units if the base area of 15 square units and a volume of 20 cubic units.

Volume is defined as a three-dimensional space enclosed by an object or thing.

We know the volume of an oblique triangular pyramid is given by:

V = 1/3b h

Where b is the area of the base and h is the height of the pyramid.

We have b = 15 square units and V = 15 cubic units.

h = 4 units

V = 1/3 x 15 x 4

V = 20

Thus, the height of the oblique triangular pyramid is 15 units if the base area of 15 square units and the volume of 20 cubic units.

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Answer:

Middle or B on edge

Step-by-step explanation:

Answer:

$17,184.80.

Step-by-step explanation:

Jessica's loan for home renovations is for $17,100 for 54 days. The bank charges simple interest at an annual rate of 9.65%. To calculate the interest charged, first, we need to find the daily interest rate, which is 9.65% divided by 365, resulting in 0.0264%. The total interest charged on the loan is $84.80, which is calculated by multiplying the daily interest rate by the loan amount and the number of days (0.000264 x $17,100 x 54). Therefore, Jessica's total amount owed to the bank at the end of the loan term is $17,184.80.

The hill makes an angle of approximately 11.98 degrees with the horizontal.

From the information, a force of 5 lb is required to hold a 24-lb crate on a hill and we want to know the angle that the hill make with the horizontal.

F = W * sin(θ)

where sin(θ) is the sine of the angle θ.

Solving for sin(θ), we get:

sin(θ) = F / W

       = 5 lb / 24 lb

       ≈ 0.2083

θ = arcsin(0.2083)

  ≈ 11.98 degrees

Therefore, the hill makes an angle of approximately 11.98 degrees with the horizontal.

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The region above the line 3x + 4y > 2 is considered.

Given that:

Inequality, 3x + 4y > 2

The collection includes all locations on the surface of the shape (x, f(x)) that make up a function of f's graph.

Convert the inequality into intercept form, then we have

3x + 4y > 2

x / (2/3) + y / (1/2) > 1

Make a dashed line and the region above the line is considered.

The diagram is given below.

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Answer:

it's -1,-1

Step-by-step explanation:

It's one solution but it's not there so the point on the graph is -1,-1 which is D or the last one

The sum of magnitude of u + v is 15.99.

The  magnitude or size of a mathematical object is described as a property which determines whether the object is larger or smaller than other objects of the same kind.

Given that, magnitude of u =  5

Magnitude of v = 11

The angle between them i= 40°

we represent u and v in vector form,

u = 5 ( cos 40° i + sin 40° j ) = 3.83 i + 3.21 j

v = 11 ( cos 40° i + sin 40° j ) = 8.42 i + 7.07 j

The sum of two vectors is given by

u + v = 3.83 i + 3.21 j +  8.42 i + 7.07 j

u + v = 12.25 i + 10.28 j

Magnitude of u + v = √(12.25²+10.28²)

Magnitude of u + v

Magnitude of u + v   = √( 150.063 + 105.678)

Magnitude of u + v = 15.99

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complete question:

Given the magnitudes of vectors u and v and the angle θ between them, find sum of . Give the magnitude to the nearest tenth when necessary and give the direction by specifying the angle that the resultant makes with u to the nearest degree. ∣ u∣ = 5, ∣ v∣ = 11, θ = 40°

Answer:  

Worth in 2019 is $12423.75

Explanation:

Current worth is C=$28000

Depreciation rate is D=15%

Time in years is T=19

Worth (W) 2019: W=C(1−D100)T=2800⋅(1−15100)19=$12423.75 [Ans]

Answer:

Each package will contain 1/2 pound of meat.

Step-by-step explanation:

To divide 8 1/2 pounds of hamburger meat into 17 equal packages using fractions, you need to divide the total weight by the number of packages:

First, convert the mixed number 8 1/2 to an improper fraction:

(8 * 2) + 1 = 16 + 1 = 17

So, 8 1/2 = 17/2

Now, divide 17/2 pounds by 17 packages. Since division is the same as multiplying by the reciprocal, we'll multiply by the reciprocal of 17, which is 1/17:

(17/2) * (1/17)

Multiply the numerators together (17 * 1 = 17) and the denominators together (2 * 17 = 34):

17/34

Simplify the fraction by dividing the numerator and the denominator by their greatest common divisor (17):

17 ÷ 17 = 1

34 ÷ 17 = 2

So, the simplified fraction is 1/2.

The missing step in solving the inequality is: Add 8x to both sides of the inequality.

Inequality is a topic in mathematics which deals with expressions or equations which do not have a definite answer. Thus they consist of greater than, less than, greater than or equal to, less than or equal to symbols.

In the given inequality; we have;

5 - 8x < 2x + 3

Subtract 3 from both sides

5 - 8x - 3 < 2x + 3 - 3

2 - 8x < 2x

Add 8x to both sides of the inequality

2 - 8x + 8x < 2x + 8x

2 < 10x

Divide both sides by the coefficient of x

2/10 < 10x/10

x > 2/10

The step that is missing is:  Add 8x to both sides of the inequality

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We can make 30 non congruent rectangles.

There are several approaches to this issue, but one is to count the number of rectangles of various sizes.
A 4x4 geoboard can contain the following:

1 rectangle is of size = 4x4

4 rectangles are of size = 3x3

9 rectangles are of size = 2x2

16 rectangles are of size = 1x1

Use the following formula to determine the number of rectangles can be created within given these dimensions:

(Number of rows + 1 - Height of rectangle) (Number of columns + 1 - width of the rectangle)

For instance, we have (4 + 1 - 2) while counting the number of 2x2 rectangles. × (4 + 1 - 2) = 3 × 3 = 9

The total number of rectangles can be calculated as follows:

1 + 4 + 9 + 16 = 30.

So, on a 4x4 geoboard, there are 30 rectangles that can be created, none of which can be congruent.

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The table shows a dartboard with 10 slices numbered from 1 to 10. X is the event that the dart lands on a grey slice, and not X is the event that it lands on a non-grey slice. The probability of X is 5/10 or 0.5. The probability of not X is 1 - P(X) or 0.5.

The dartboard has 10 equally sized slices numbered from 1 to 10, some of which are grey and some are white. X is the event that the dart lands on a grey slice and P(X) is the probability of X. The event not X is the event that the dart lands on a slice that is not grey, and P(not X) is the probability of not X.

The table asks to check the outcomes contained in the event and enter the probability of the event in the last column. In the table, the outcomes are given as 1 to 10, and X represents the event that the dart lands on a grey slice. The probability of X, P(X), is given as 5/10 or 0.5. The event not X represents the event that the dart lands on a slice that is not grey. Since there are 5 white slices, P(not X) = 5/10 or 0.5.

We need to subtract P(X) from 1 to get P(not X), since they are complementary events. Thus, P(not X) = 1 - P(X). Substituting the value of P(X) from part (a), we get P(not X) = 1 - 0.5 = 0.5.

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--The given question is incomplete, the complete question is given

" Show transcribed data

A dartboard has 10 equally sized slices numbered from 1 to 10. Some are grey and some are white, as shown on the right. A dart is tossed and lands on a slice at random. Let X be the event that the dart lands on a grey slice, and let P (X) be the probability of X Let not X be the event that the dart lands on a slice that is not grey, and let P(not X) be the probability of not X. (a) For each event in the table, check the outcomes) that are contained in the event. Then, in the last column, enter the probability of the event. Outcomes Event Probability x 5 ? 1 2 3 4 5 6 7 8 9 10 XDDDDDDDDD P(x) - noe x DDO D P(noe x) = 0 (b) Subtract. Explanation Check 2013 M ARS OF Type here to search (a) For each event in the table, check the outcomes) that are contained in the event. Then, in the last column, enter the probability of the event. Outcomes Event Probability 10 X 5 ? 1 2 3 4 5 6 7 8 9 x DOODGOOD not x o c (b) Subtract. 1 - P(x) - 0 P(x) = 1 P(not x) = 0 "--

The difference between the lower quartile of Data Set A and the lower quartile of Data Set B is 0.

The lower quartile (Q1) of a data set is the value under which 25% of data points are found when they are arranged in increasing order.

Data set A:

34, 34, 37, 39, 41, 42, 44, 45, 45, 45, 46, 48

The main median (Q2) is 42 and 44.

Considering the lower part:

34, 34, 37, 39, 41

The median is 37. Thus, the lower quartile is 37

Data set B:

37, 37, 37, 39, 39, 40, 40, 41, 41, 41, 42, 43

The main median (Q2) is 40 and 40.

Considering the lower part:

37, 37, 37, 39, 39

The median is 37. Thus, the lower quartile is 37

Difference = 37 - 37 = 0

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The claim can be said that the proportion of patients taking Lipitor who experience flu-like symptoms is at least 70%.

Opposite: The proportion of patients taking Lipitor who experience flu-like symptoms is less than 0.7.

The test can be said that the one-tailed z-test for proportions that has a significance level of 0.05.  

The test statistic is z =- -1.96

The p-value is: 0.0406.

Based on this we: reject the null hypothesis.

Conclusion:  we can say that there is not enough evidence to support the claim that the proportion of patients taking Lipitor who experience flu-like symptoms is at least 70%.    

The flu-like symptoms  includes fever, chills, headache, muscle or body aches, cough, sore throat, runny nose, and diarrhea.

We can test the  statistic using the formula:

z = (/p  - p) /  √(p x  (1-p) / n)

where /p =  sample proportion = 213/333 = 0.639

p = hypothesized proportion under the null hypothesis = 0.7

n =  sample size = 333

z = (0.639 - 0.7) / √(0.7 * (1-0.7) / 333)

z = -1.96

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Answer:

C

Step-by-step explanation:

a quadrilateral has 4 sides

The two-dimensional figure is always a regular quadrilateral is square. Therefore, the correct answer is option C.

Having four sides makes a polygon a quadrilateral. Quadrilaterals include shapes like rectangles, squares, rhombuses, parallelograms, trapezoids, etc. A regular quadrilateral needs four equal sides, four equal angles, and a diagonal that cuts through both of its other sides. The only quadrilateral that meets each of these requirements is the square.

So, the regular quadrilateral is square.

Therefore, the correct answer is option C.

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Answer: 62 words/ 1 minute

Step-by-step explanation:

186 words/3 minutes is basically 186 divided by 3. So divide the numerator by the denominator.

Example: $35 for 5lbs of flour. 35/5 in the simplest form is 7/1; therefore it is the unit rate.

The possible equations equals to 36 are:

9E = 36

6G = 36

4L = 36

9E + A = 36

5H + B = 36

3N + D = 36

3N + B + C = 36

2K + M + 2F = 36

2K + M + E + G = 36

Given that here,

A = 0, B = 1, C = 2, D = 3, E = 4, F = 5, G = 6, H = 7, K = 8, L = 9, M = 10, N = 11

The Answer will be 36 that is the right side of the equation must be 36.

Then the possible equations in one variable will be:

9E = 9*4 = 36

6G = 6*6 = 36

4L = 4*9 = 36

The possible equations in two variables will be:

9E + A = 9*4 + 0 = 36

5H + B = 5*7 + 1 = 36

3N + D = 3*11 + 3 = 36

The possible equations in three variables will be:

3N + B + C = 3*11 + 1 + 2 = 36

2K + M + 2F = 2*8 + 10 + 2*5 = 36

The possible equations in four variables will be:

2K + M + E + G = 2*8 + 10 + 4 + 6 = 36

Hence, the possible equations are:

9E = 36

6G = 36

4L = 36

9E + A = 36

5H + B = 36

3N + D = 36

3N + B + C = 36

2K + M + 2F = 36

2K + M + E + G = 36

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The question is incomplete. The complete question will be -

"There are many possible equations you could create to equal 36 using the chart above. describe the steps you used to create you equations"

Answer:

x = 1

y = -5

Step-by-step explanation:

x - 3y = 16

-5x + 3y = -20

Combine the equations

-4x = -4

x = 1

Now put 1 in for x and solve for y

1 - 3y = 16

-3y = 15

y = -5

Let's Check

1 - 3(-5) = 16

1 + 15 = 16

16 = 16

SO, x = 1 and y = -5 is the correct answer.

The expression 3x - 1 represents the perimeter of the triangle in terms of the length of its first side.

Let the first side of the triangle be represented by 'x'.

According to the given information, the second side is two more than the first side, so it can be represented by x + 2.

Similarly, the third side is three less than the first side, so it can be represented by x - 3.

The perimeter of a triangle is the sum of all its sides. Therefore, the expression representing the perimeter of the triangle can be obtained by adding the lengths of all the sides:

Perimeter = x + (x+2) + (x-3)

Simplifying this expression, we get:

Perimeter = 3x - 1

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For the month of April, the park is expected to get an average of 826 thousand people every day.

To predict the average daily attendance at the park for the month of April, we need to substitute x = 4 in the given polynomial and simplify:

-24x² +337x-138 = -24(4²) + 337(4) - 138

= -24(16) + 1348 - 138

= -384 + 1210

= 826

Therefore, the predicted average daily attendance at the park for the month of April is 826 thousand visitors per day.

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Answer:

Step-by-step explanation:

You want to know the value required in an account so that it can support withdrawals of $6000 per month end for 25 years, if the account earns 8% compounded monthly. And you want to know the month-end payment required into such an account to reach that value in 35 years.

The present value of an account that supports withdrawals of $6000 per month for 25 years is shown in the first calculation in the attachment. That amount is $777,387.14.

The future value of payments into the account must be that amount at the end of 35 years. The second calculation in the attachment shows that payment amount. It is $338.90.

__

Additional comment

The amortization formula can be used to find the account value needed at retirement.

  A = P(r/n)/(1 -(1 +r/n)^(-nt))

where A is the monthly payment, P is the needed account value, r is the annual interest rate and n=12 is the number of periods per year for t=25 years.

The monthly payment P required to achieve the account balance A can be found from the annuity formula:

  A = P((1 +r/n)^(nt) -1)/(r/n)

For this, t=35 years.

In each of these cases, the equation needs to be solved for P.

The series converge test to use for expression is ratio test.

The ratio test is determined or applied as follows;

In a ratio test for a series ∑a_n, lim(n→∞) |a_{n+1}/a_n| = L

if L < 1, then the series converges absolutely.

if L > 1, then the series diverges.

if L = 1, then the test is inconclusive.

So if we apply the ratio test to the series ∑^∞_{n=1} (2⁻³ⁿ7ⁿ)

|a_{n+1}/a_n| = |(2⁻³⁽ⁿ ⁺ ¹⁾)7⁽ⁿ ⁺ ¹⁾) / (2⁻³ⁿ7ⁿ)|

= |2⁻³ x 7 / 7|

= 2⁻³

= 1/8

L = 1/8 and it is less than 1, so the series converges absolutely.

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The size of the shadow cast by the actual truck as required to be determined in the task content is; Choice A; 36 square feet.

It follows from the task content that the size of the actual truck is to be determined given the model size and the model scale.

Since the model scale is 1 to 54 and the model casts a shadow of 8 square inches; we have that;

1 / 54 = 8 / x where x is the size of the shadow cats by the actual truck.

There; x = 54 × 8 = 432 square inches.

However, recall that 12 inch units represents a feet; therefore, we have that;

x = 432 / 12

x = 36 square feet.

Consequently, the size of the actual shadow cast by the truck is; Choice A; 36 square feet.

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