In a long jump competition wendy jumped 9/10 and judy jumped 10/9. Who jumped a shorter distance

Answers

Answer 1

Answer: Well, 9/10 is a proper/normal fraction, but with 10/9, the bigger number is on top, making it improper. 10/9 changed into a mixed number is 1 and 1/9. 9/10 is shorter than 1 and 1/9, so Wendy jumped the shorter distance. Hope this helps!

Answer 2

Answer: Wendy because 9/10 = 90% and 10/9 is greater than 100%

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Destiny works on commission as an office supply saleswoman. She sold a computer that cost $700 and received a $126 commission. What percent of her sale is Destiny's commission?

Answers

To figure out the answer to this problem, you must first ask yourself this:

How much is 126 of 700
or
What is 126 divded by 700

The answer is 0.18.

So, that means that 0.18 or 18 percent might be your answer.

Now, lets try 18 percent of 700, to see if we get 126.

18% times 700

The anwer is 126.

SO:

$126 is 18 percent of 700.

18 percent of her sale is Destiny's commission.

You decide to make a beanbag in the shape of a sphere with a diameter of 120 millimeters. You will need to find the volume to know how many beans to put in the bag. What is the volume? Use 3.14 to approximate pi.

Answers

Answer:

The volume is $904,320\ mm^(3)$

Step-by-step explanation:

we know that

The volume of the sphere is equal to

$V=(4)/(3)\pi r^(3)$

we have

$r=120/2=60\ mm$ ----> the radius is half the diameter

$\pi=3.14$

substitute the values

$V=(4)/(3)(3.14)(60)^(3)=904,320\ mm^(3)$

Suzanne was baking treats for her bakery's grand opening. She made 4 cakes with 8 cups of flour. She baked 2 pies and 3 dozen cookies. Of the following ratios, which one does not illustrate a comparison from the items created in Suzanne's bakery?A) 1:9 to signify cakes to cookies
B) 1:18 to signify pies to cookies
C) 2:1 to signify cakes to pies
D) 2:4 to signify cakes to pies

Answers

The ratio that does not illustrate a comparison from the items created in Suzanne's bakery is option D) 2:4 to signify cakes to pies.

What is ratio?

The ratio can be defined as the number that can be used to represent one quantity as a percentage of another. Only when the twonumbers in a ratio have the same unit can they be compared. Ratios are used to compare two objects.

Given, Suzanne was baking treats for her bakery's grand opening.

Since, She made 4 cakes with 8 cups of flour. She baked 2 pies and 3 dozen cookies.

Option A) 1:9 signifies a comparison of the number of cakes to the number of cookies.

Option B) 1:18 signifies a comparison of the number of pies to the number of cookies.

Option C) 2:1 signifies a comparison of the number of cakes to the number of pies.

However, option D) 2:4 does not illustrate a comparison between any of the items created in Suzanne's bakery.

This is because there are no given ratios for the number of cakes to the number of pies, or the number of cakes to the number of cakes plus pies.

Therefore, option D) is the correct answer.

Learn more about ratios here:

brainly.com/question/13419413

#SPJ2

D because there are 4 cakes to 2 pies not the other way round

a number cubes tolled 450 times. the number 3 comes up 67 times. what I's the theoretical probability of rolling a 3 ? WRITE YOUR ANSWER AS A FRACTION b. what us the experimental probability of rolling a 3 ? write your answer as a fraction

Answers

assuming number cube has 6 sides

probablity is (desiredoutcomes)/(total possible ouctomes)

since it is 450 times
total possible outcomes=450

experimiental probablity is the one actaully obtained by doing it
theoretical is the predicted amount

so theoretical probablity of rolling a 3 is 1 number out of 6 or 1/6 or 75 times out o 450 times

experimiental is the actaull one so67 out of 450 or 67/450

theoretical is 1/6 or 75/450
experimental is 67/450

(A^5)^6 × a^2 × (a^8)^0

Could you show me the steps so I can understand better?

Answers

Answer:

The answer for (a^5)^6 × a^2 × (a^8)^0 is a^32 or $a^(32)$

Step-by-step explanation:

Given:

(a^5)^6 × a^2 × (a^8)^0

Solution:

1.By property of indices or law of indices we have

$(x^(a)) ^(b) = x^((a* b))\n \therefore (a^(5)) ^(6) = a^((5* 6))\n \therefore (a^(5)) ^(6) = a^((30))\nSimilarly\na^(2) = a^(2)\n \n(a^(8))^(0)} = a^((8* 0))\n(a^(8))^(0)} = a^(0)\ \textrm{Which is also equal to one i.e 1}\n$