A rectangular cake has a length of 22 1/2 inches and a width of 10 inches. How many whole, square pieces of cake with side lengths of 2 1/2 inches can be cut from the cake?

Answers

Answer 1
Answer:

36 square pieces of cake can be cut from the rectangular cake.

What is rectangle?

"A Rectangle is a four sided-polygon, having all the internal angles equal to 90 degrees. The two sides at each corner or vertex, meet at right angles."

What is square?

"A square is a shape that has four straight sides of the same length and four angles of 90 degrees"

It is given that the cake is a rectangle and squares are cut from it.

To find the area of the cake:

Area =  22.5 × 10

        = 225

The area of each square piece cut from the cake:

Area = 2.5²

        =6.25

To find the number of pieces cut, divide the area of the cake by the area of each piece.

(225)/(6.25)=36

To know more about square and rectangle here

brainly.com/question/21511724

#SPJ2

Answer 2
Answer: well, we need to find the area of the cake.  22.5 times 10 is 225.  That is the area then we need to find the area of each piece of cake.  2.5 times 2.5 is 6.26.
so divide the area of the cake by the area of each piece to find how many pieces can be cut.
225/6.25=36  36 pieces of cake can be cut from the cake

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The sales tax for an item was $14.80 and it cost $370 before tax.Find the sales tax rate. Write your answer as a percentage.

Answers

Answer:

Step-by-step explanation: 370+14.80= 384.80


When you add them together the answer is 384.80

the size of a computer screen is measured along the diagonal. what is the approximate size measured to the nearest inch, of a 12 inch by 10.5 in computer screen

Answers

In this exercise we have to use the knowledge of pythagoras and triangles to calculate the size of a canvas, in this way we find that;

15.945 inch

So knowing that the Pythagorean formula is given by:

a^2=b^2+c^2

Substituting b and c for the values ​​informed in the exercise we find that:

a^2=144+110.25 \n a^2=254.25 \n a=15.945

See more about pythagoras at brainly.com/question/10174253

This uses pythagoras which is a^2=b^2+c^2. You need to find the diagonal which is "a". Therefore a^2=144+110.25 which equals 254.25 then square root it and you get 15.945

Joey has $254 to spend at the video game store. He was able to buy 9 video games and had $29 left. How much did each game cost? (Please help :()

Answers

If he had $254 to spend, and at the end (after spending) he was left with $29, then that means he spent $225 on video games. That's because we're taking away what he has now from what he had originally to spend, which leaves us with how much he spent on games in total.

So, if we know that he spent $225 on 9 video games, we can work out how much each game costs by dividing the amount he spent ($225) by the number of games (9) to give us the final answer:

$225 ÷ 9 = $25

He spent $25 on each game. Hope that helped! :)

Answer: $25


First we figure out how
much money Joey spent:
254 - 29 = 225

now we divide that by 9
225 / 9 = 25


(a brainliest would be appreciated)

What is the formula for a parallelogram

Answers

The formula is base*height.
This is because in a parallelogram (a slanted one), you can multiply base*height and the triangle from the other side can be moved.
Which is why it's also the formula for rectangle and squares since they are also parallelograms
It is Base times Height

The low temperatures for one week at a ski resort were: -24, -15, -21, -32, -18, -9, & -14. What was the mean low temperature at the resort for the week?

Answers

add the temps up
-24 + (-15) + (-21) + (-32) + (-18) + (-9) + (-14) = -133
now divide by how many numbers there are
-133/7 = -19 <== the mean (average)

Jorge sees that there are small and large squares in the tile design below. How many squares are there in all in the design?

Answers

Since the word SQUARE'(S) is used with respect to large and small, we can assume that there are more than 1 for both sizes so there could. so in the tile which is singular there could be 4-8  square designs in the tiles