I am looking for the square root of 5184 Thanks.

Answers

Answer 1

Answer: $5184|2\n2592|2\n1296|2\n.648|2\n.324|2\n.162|2\n.\ \ 81|3\n.\ \ 27|3\n.\ \ \ \ 9|3\n.\ \ \ \ 3|3\n.\ \ \ \ 1|\n\n5184=2^6*3^4\n\n√(5184)=√(2^6*3^4)=√(2^6)*√(3^4)=2^3*3^2=8*9=72$

Answer 2

Answer: $5184\ |\ \ :2\n2592\ |\ \ :2\n1296\ |\ \ :2\n648\ \ |\ \ :2\n324\ \ |\ \ :2\n162\ \ |\ \ :2\n81\n\n5184=2^6\cdot81=(2^3)^2\cdot9^2=8^2\cdot9^2=(8\cdot9)^2=72^2\n\n √(5184) = √(72^2) =72\n\nAns.\ 72$

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Solve.

1/4 * 5/4 divided by 10/3

Answers

Answer of the above question is 15/160

Tom swims at a rate of 50 meters in 40 seconds at this rate how many meters can he swim in 1 minute

Answers

Answer:

Step-by-step explanation:

An ice machine uses 3 gallons of water every 9 hours. How many gallons of water does it use each hour? How many hours does it take to use one gallon?

Answers

3 gallons = 9 hours
3/9 gallons = 1 hour

3 gallons = 9 hours
1 gallon = 9/3 hours

Therefore, It will use 1/3 gallons of water each hour and will use 1 gallon in 3 hours

Answer:

First find out the how many gallons of water does it use each hour .

To prove

As given

An ice machine uses 3 gallons of water every 9 hours.

3 gallons of water = 9 hours

$Water\ uses\ by\ ice\ machine\ in\ one\ hours = (3)/(9)$

Water uses by ice machine in one hours = 0.33 gallons (Approx)

Now find out how many hours does it take to use one gallon .

As given

An ice machine uses 3 gallons of water every 9 hours.

3 gallons of water = 9 hours

$Hours\ take\ by\ ice\ machine\ to\ use\ one\ gallons\ of\ water = (9)/(3)$

Hours take by ice machine to use one gallons of water = 3 hours.

Area of 6m circle to the nearest tenth use 3.14 for pi.

Answers

The area of the circle would be 113.1.
Hope it helped!

A = πr²
A = (3.14)(6)²
A = (3.14)(36)
A = 113.04cm²

What does a circle graph show that a bar graph does not?

Answers

It shows ratios of one thing in comparison to another. In this picture it shows favorite pizza toppings. You can easily see ore people like sausage versus any other topping. :)

Find four consecutive integers such that twice the sum of the two greater integers exceeds three times the first by 91

Answers

Answer:

81, 82, 83, 84.

Step-by-step explanation:

Let x represent 1st integer. Then the next three consecutive integers would be $x+1,x+2\text{ and }x+3$ .

We have been given that twice the sum of the two greater integers exceeds three times the first by 91. We can represent our given information in an equation as:

$2(x+2+x+3)=3x+91$

Let us solve for x.

$2(2x+5)=3x+91$

$4x+10=3x+91$

$4x-3x+10=3x-3x+91$

$x+10=91$

$x+10-10=91-10$

$x=81$

Therefore, the 1st integer would be 81.

The next three consecutive integers would be:

$81+1=82\n81+2=83\n81+3=84$

Therefore, our required four consecutive integers are 81, 82, 83, 84.

Final answer:

To find four consecutive integers, set up an equation using the given information and solve for x. The four consecutive integers are -86, -85, -84, and -83.

Explanation:

To find four consecutive integers, we can let the first integer be x. The next three consecutive integers would then be x+1, x+2, and x+3. According to the given condition, twice the sum of the two greater integers (x+2 + x+3 = 2x+5) exceeds three times the first integer (3x) by 91. So, we can set up the equation 2x+5 = 3x + 91 and solve for x.

Subtracting 2x from both sides yields 5 = x + 91. Subtracting 91 from both sides gives -86 = x. Therefore, the four consecutive integers are -86, -85, -84, and -83.

Learn more about Consecutive Integers here:

brainly.com/question/35707212

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