The diagram shows a right -angled triangle and three parallel lines

Answers

Answer 1
Answer: Using the information given in the question, it's not possible
to determine whether the statement in the question is true
or false, because the diagram is not shown.

Furthermore, it's not possible to offer an answer to the question,
because no question is asked.

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Painting is 2 in by 1.5 in. Scale is 1 in:40 cm. What are the dimensions of the original painting?

Answers

Answer:

80 cm by 60 cm

Step-by-step explanation:

To solve this we know that the scale is 1 In: 40 Cm since our painting is already in inches all we have to do is multiply the inches by 40, so 2 inches * 40 is 80 and 1.5 * 40 is 60 and now all we do is turn the units into centimeters and we are done!

A math club has 40 members. The number of girls is 5 less than 2 times the number of boys. How many members are boys? How many members are girls?

Answers

15 girls and 25 boys

It took Lisa 2 hours to read the first 100 pages of a book. Then she read the last 44 pages in 1 hour. How many pages did she read per minute for the whole book?

Answers

1.25 pages per minute

****BRAINLIEST The graph shows the solution for which inequalities?y ≥ x + 2 and y ≤ 2x + 3
y ≥ x - 2 and y ≤ 2x - 3
y ≥ 3x - 2 and y ≤ x + 3
y ≤ 3x - 2 and y ≥ x + 3

Answers

The graph shows the solution for the inequalities y ≥ 3x - 2 and y ≤ x + 3.

How can find the inequalities?

The inequalities can be found by substituting the coordinates of a point within the shaded area in both inequalities and seeing if they are satisfied.

We can find the inequalioties as follows:

The options are given.

Let us take the options one by one:

  • Option A: y ≥ x + 2 and y ≤ 2x + 3

Now, substitute (0,0) in the inequalities:

0 ≥  2 and 0 ≤  3

This is not true.

  • Option B: y ≥ x - 2 and y ≤ 2x - 3

Now, substitute (0,0) in the inequalities:

0 ≥ - 2 and 0 ≤ - 3

This is not true.

  • Option C: y ≥ 3x - 2 and y ≤ x + 3

Now, substitute (0,0) in the inequalities:

0 ≥ - 2 and 0 ≤ 3

This is true.

  • Option D: 0 ≤ - 2 and 0 ≥ 3

Now, substitute (0,0) in the inequalities:

0 ≥ - 2 and 0 ≤ - 3

This is not true.

Therefore, we have found that the inequalities are y ≥ 3x - 2 and y ≤ x + 3. The correct answer is option C.

Learn more about inequalities here: brainly.com/question/24372553

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Answer:

y\geq 3x-2 and y\leq (1)/(2) x+3

Step-by-step explanation:

Blue:

The inequality for the blue line is

y\geq 3x-2

Yellow

The inequality for the yellow line is

y\leq (1)/(2) x+3

This means that the correct answer is the third option,

y\geq 3x-2 and y\leq (1)/(2) x+3

Evaluate p-q if =-6 and q=14

Answers

To do this problem, all you have to do is substitute -6 for p and 14 for q, so

- 6 - 14
or 
- 6 + - 14

Which gives you -20.

Hope this helped :)

An unknown number b is 10 more than an unknown number k. The number b is also k less than 8. The equations to find k and b are shown below:b = k + 10
b = −k + 8

Which is a correct step to find k and b?
Write the points where the graphs of the equations intersect the x-axis. Write the points where the graphs of the equations intersect the y-axis. Add the equations to eliminate k. Multiply the equations to eliminate b.

Answers

Answer:

Add the equations to eliminate k.

Step-by-step explanation:

When we add the equations we get

2b =18

\boxed{b=9}

next we put b=9 into b=k+10 and solve for k:

9=k+10\n\n\boxed{k=-1}

this way we have found k and b; therefore, adding the equations to eliminate k is a correct step for finding k and b.

Let us now look at other choices we were given.

Write the points where the graphs of the equations intersect the x axis.

These points may be the solutions to each equation, but they are not the solutions to the system of these two equations.

Write the points where the graphs of the equations intersect the y axis.

Same thing goes here: these points may be the solutions to each equation, but they are not the solutions to the system of these two equations.

Multiply the equations to eliminate b.

Multiplying the equations doesn't eliminate b, but rather it complicates the matter by producing a quadratic equation—we don't want to go down that road!