Compare fractions using benchmarks

1 answer:

7 0

You can compare fractions by using the benchmark fraction of 1/2. To use this in order to make comparisons, you will need to look carefully at what the numerator and The denominators are in a fraction. If the top number, the numerator is less than half of the denominator, then the fraction would be less then the benchmark 1/2. If the numerator is more than half of the denominator then the fraction would be more than the benchmark 1/2. For example, 3/4 is more than 1/2 because the numerator of three is more than half of the denominator 4.

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6. Matthew paid a total of 568.00 for 8 pepperoni pizzas. What is the unit rate, in dollars, for a

AfilCa [17]

Answer:

Step-by-step explanation:

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3 years ago

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Find the area can i get the answer ASAP pls......................

sesenic [268]

For the problem on the left, the best way to solve is by splitting the shape into two. The smaller square at the top, and the larger rectangle at the bottom. To find the area of the top of the square you multiply base times height. In this case, you do 36*36, to get 1296. For the larger rectangle, you also do base times height, and calculate 60*36, to get 2160. The final step is to add 2160 to 1296. After adding, you should get the sum of 3456. Add the unit, and since we’re finding area, add squares. The answer is 3456 yards squared.

For the second problem, we can notice that the shape is a trapezoid. The way we find the area of a trapezoid is by taking the average of the bottom length and the top length, and multiply it by the height. The first step is to do 16+8 to get 24. Next, you need to divide 24 by 2 since you’re finding the average of the two numbers. Finally, to finish multiply the height by 12. In this case you do 16*12, to get 192 feet squared.

Answer to A: 3456 Yards Squared
Answer to B: 192 Feet Squared

3 0

2 years ago

Jordan is cutting a 2 \text{ m}2 m2, start text, space, m, end text by 1\dfrac14\text{ m}1 4 1 m1, start fraction, 1, divided

sineoko [7]

Answer:

The area of each of the pieces is $\frac{5}{4} \ m.$