Cost of a comic $3.95 markup 20%

Answers

Answer 1

Answer: 20% of $3.95 is 0.79. add 0.79 onto the original price of $3.95 to get the new price of $4.74

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I want to know this 50 minutes after 1

Another lines and intercepts question PLEASE HELP ME! :(

Answers

multiply both sides by 2 so u get:
-4x+y=36
y=36+4x
y=0
0=36+4x
-9=x
-9 is your x-intercept

write a rule for how to compare two quantities so that the second quantity has a value of 1 without using a diagram

Answers

We have A and 1.
If A-1>0 it means that A>1.
If A-1<0 it means that A<1.

Which fraction is equivalent to 9/13

Answers

18/26, 27/39, 36/52, there are more than one

Since it cant be simplified any further, we just multiply a constant to both the numerator and the denominator to find an equivalent fraction
$(9*2)/(13*2)$ = $(18)/(26)$
or multiply by 3, or 4 and so on.........

Who is bigger 0.17 or o.165

Answers

So... 0.170
0.165.

So at first it was 0.17. But if you add that imaginary 0 its 0.170. So now the answer is 0.170. Hope this helps! ;)

Which of the following is a solution of the inequality? -3 less than 2x+ 1 less than 5

Answers

Answer:

- 2 < x < 2

Step-by-step explanation:

Given

- 3 < 2x + 1 < 5 ( subtract 1 from each interval )

- 4 < 2x < 4 ( divide each interval by 2 )

- 2 < x < 2

On the blueprint of a house, 28 millimeters represents 6 meters. The actual length of the living room is 9 meters. What is its length on the blueprint?

Answers

Answer:

Step-by-step explanation:

The length of the house's blueprint is a total of 9,000 millimeters.

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Daryl draws 6 equal size rectangles to make a new, larger rectangle. The area of one of the small rectangles is 12 square cm. and the length of the small rectangle is 4 cm. What is the perimeter/area?This is for my little sister. This is 3rd grade math

2/3x - 9= 3/4Find x1/5x + 8= 3/4Find x

The rectangle has an area of 4(x+3) square units.A- If the dimensions of the rectangle are doubled, what is the area of the new rectangle in terms of x? Show your work.B- Will the ratio of the area of the original rectangle to the area of the larger rectangle be the same for any positive value of x? Explain.