Free Online ATI TEAS Test Practice with Answers 3

7. What is the area of the following shape?

Ati teas1 2

A. 64 cm²
B. 42 cm²
C. 28 cm²
D. 32 cm²

Correct Answer: C

Answer Explanation:

Ati teas1 3

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8. Jessica is wrapping a gift in a rectangular box with gift wrapping paper for a birthday party. The box is 11 inches long, 8 inches wide, and 5 inches tall. How much gift-wrapping paper will she need to wrap the box?

A. 150 in²
B. 440 in²
C. 183 in²
D. 366 in²

Correct Answer: D

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9. Carrie buys a can of paint from the local hardware store. The radius of the paint can is 4 inches, and it is 11 inches tall. If the paint can is only one-half full, what is the volume of paint inside it?

V=π×r²×h

Use 3.14 for π.

A. 552.64in³
B. 216.9112in²
C. 276.32in³
D. 376.8in²

Correct Answer: C

Answer Explanation:

Step 1: Interpret the Problem
First, we must understand what is happening in this situation. We need to find out how much paint is in the paint can. To do this, we find the total volume of the paint can, and then we divide it by 2.

Step 2: Substitute the Numbers Into the Equation
In this case, we got the formula for the volume from the problem.

Volume=π××h

The problem has also given us the radius, the height, and the value to use for π which we can substitute as shown below.

3.14×(4in×11in

Step 3: Solve Using the Order of Operations
Now we can solve for the volume given the formula.

3.14×(4in×11in

Using the order of operations, we must square the 4 first. Remember (4in  really means

4in×4in=16i

Now we can just multiply all three numbers together.

3.14×16i×11in=552.64in3

Remember, our units are inches cubed (in³) since there were three dimensions involved.

Step 4: Divide the Volume by 2 to Find the Amount of Paint
To find how much paint is in the paint can, we divide its volume by 2.

552.64i÷2=276.32i

The volume of paint inside the can, when it is one-half full, is 276.32i.

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