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Olin
11 days ago
13

5.4 Unexpected expense. In a random sample 765 adults in the United States, 322 say they could not cover a $400 unexpected expen

se without borrowing money or going into debt.(a) What population is under consideration in the data set?(b) What parameter is being estimated?(c) What is the point estimate for the parameter?
Mathematics
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Determine the rate of change for the equation.<br> 6y = 8x - 40
Leona [12618]
The answer is 4/3, which represents the rate of change. Going up 3 and moving over 4.
4 0
2 months ago
A small town's phone numbers either begin 373 or 377. How many phone numbers are available?
babunello [11817]
There are a total of 20,000 available numbers. To ascertain how many phone numbers are available, the number of digits in each number must be known. Here, I will assume each number has 7 digits. This leads to the format starting with either 373XXXX or 377XXXX, where each X can be any digit from 0 to 9. This results in 10 options for each X. Therefore, there are 10×10×10×10 = 10,000 distinct phone numbers starting with 373 and another 10,000 with 377, totaling 20,000 numbers.
6 0
2 months ago
The quotient of 9 3/4 and 5/8​
AnnZ [12381]

Answer:

15.6

Step-by-step explanation:

  1. 9\frac{3}{4} = \frac{39}{4}
  2. Insert 39/4: 39/4 ÷ 5/8
  3. 39/4 ÷ 5/8 = 39/4 × 8/5
  4. 39/4 × 8/5 = 312/20
  5. \frac{312}{20} = 15.6

I hope this information is helpful!

4 0
2 months ago
Read 2 more answers
Match each pair of points to the equation of the line that is parallel to the line passing through the points.
Svet_ta [12734]

It's known that

When two lines are parallel, their slopes are identical.

The slope between any two points can be calculated using the following formula:


m=\frac{y2-y1}{x2-x1}


We will calculate the slope for each case to find the solution to the problem.

Case A) Point B(5,2)\ C(7,-5)

Determine the slope of BC

Insert the values into the formula:

m=\frac{-5-2}{7-5}


m=\frac{-7}{2}


m=-3.5


Thus,

The equation y=-3.5x-15 is parallel to the line that goes through the points B(5,2)\ C(7,-5)

Therefore,

the result for Part A) is

B(5,2)\ C(7,-5) ------> y=-3.5x-15

Case B) Point D(11,6)\ E(5,9)

Calculate the slope of DE

Plug the values into the formula:

m=\frac{9-6}{5-11}


m=\frac{3}{-6}


m=-0.5


Thus,

The equation y=-0.5x-3 is parallel to the line that goes through the points D(11,6)\ E(5,9)

Therefore,

the result for Part B) is

D(11,6)\ E(5,9) ------> y=-0.5x-3

Case C) Point F(-7,12)\ G(3,-8)

Determine the slope of FG

Insert the values into the formula:

m=\frac{-8-12}{3+7}

m=\frac{-20}{10}


m=-2


Thus,

Any linear equation with slope m=-2 will be parallel to the line through the points F(-7,12)\ G(3,-8)

Case D) Point H(4,4)\ I(8,9)

Calculate the slope of HI

Substitute the values in the formula:

m=\frac{9-4}{8-4}


m=\frac{5}{4}


m=1.25


Thus,

The equation y=1.25x+4 is parallel to the line through the points H(4,4)\ I(8,9)

Therefore,

the result for Part D) is

H(4,4)\ I(8,9) ------> y=1.25x+4

Case E) Point J(7,2)\ K(-9,8)

Determine the slope of JK

Insert the values into the formula:

m=\frac{8-2}{-9-7}


m=\frac{6}{-16}


m=-0.375


Thus,

Any linear equation characterized by slope m=-0.375 will be parallel to the line that runs through the points J(7,2)\ K(-9,8)

Case F) Point L(5,-7)\ M(4,-12)

Find the slope of LM

Substitute the values in the formula:

m=\frac{-12+7}{4-5}


m=\frac{-5}{-1}


m=5


Thus,

The equation y=5x+19 is parallel to the line connecting the points L(5,-7)\ M(4,-12)

Therefore,

the result for Part F) is

L(5,-7)\ M(4,-12) ------> y=5x+19




8 0
2 months ago
Read 2 more answers
In a GP if T3 = 18 and T6 = 486 Find:- T10
lawyer [12517]

Answer:

The 10th term in the geometric progression is 29.

Step-by-step explanation:

Given: In a geometric series, [T3 = 18] and [T6 = 486].

To find: The term [T10]?

Solution:

A geometric sequence takes the form [a, ar, ar^2,...]

Where, a represents the first term, and r denotes the common ratio.

The nth term is expressed as [Tn = a * r^(n-1)]

From the information provided: [T3 = a * r^2 = 18]

And [T6 = a * r^5 = 486]

By dividing the second equation by the first:

[(a * r^5) / (a * r^2)] = 486 / 18

[r^3 = 27]

Taking the cube root provides: r = 3.

Inserting r into one of the equations allows us to solve for a.

Substituting r gives: [T3 = a * r^2 = 18]

Thus, the first term is a = 2, and the common ratio is r = 3.

The 10th term in the geometric progression is computed as:

[T10 = a * r^(10-1)]

[Thus, T10 = 29.]

8 0
2 months ago
Read 2 more answers
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