William wants to split a collection of peanuts into groups of 61. William has 305 peanuts. How many groups will be created? A) Calculate the total number of peanuts. B) Determine the number of groups created. C) Find the number of peanuts in each group. D) Solve for William's peanut distribution..

Answers

Answer 1

Answer: if he has 305 peanuts and he wants 61 groups there would be 5 peanuts in each group. 305 divided by 61 =5

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Heather has a bag with 3 marbles, 7 tennis balls, 3 apples, and 3 books. What is the ratio of books to tennis balls?A.
(3/7) or 3:7
B.
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Answers

Answer:

Step-by-step explanation:

I hope it's correct and I'm thinking it is,. Sorry if it's not

Answer:

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Simplify an expression for the perimeter of the equilateral triangle shown below, in centimeters.Show your work AND Label your answer!
1.75x – 2

Answers

Answer:

1.75×2-2

Step-by-step explanation:

Final answer:

The perimeter of an equilateral triangle, with side length expressed as 1.75x – 2, can be found by tripling the side length expression. Thus, the simplified expression for the perimeter is 5.25x – 6 centimeters.

Explanation:

The question concerns a geometric concept - the perimeter of an equilateral triangle. An equilateral triangle is a triangle in which all three sides are equal. Therefore, to find the perimeter (the distance around the triangle), we simply add up the lengths of all the sides. Since all sides are equal for our triangle, we can multiply the length of one side by three to get the total perimeter.

The given expression for the side length of the equilateral triangle is 1.75x – 2. That's one side. Since an equilateral triangle has three sides of equal lengths, the expression for the perimeter will be 3 times the expression given for one side. Therefore, multiply the expression 1.75x – 2 by 3. So, P = 3(1.75x – 2). By distributing the 3, the simplified expression for the perimeter (P) is P = 5.25x – 6 (centimeters). Thus, the expression 5.25x – 6 simplifies the perimeter of the equilateral triangle in terms of x.

Learn more about Perimeter of an Equilateral Triangle here:

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Carl and a friend are on the antique ferris wheel ride at a carnival. the ride stops to unload the riders. Carl's seat forms a 72 degree angle with an horizontal axis running through the center of the ferris wheel........ If the radius of the ferris wheel is 9m and the center of the wheel is 11m off the ground. determine the height of Carl's seat

Answers

Hello,
Let C the center of wheel.
P is the Carl's seat
A is the intercept of the horizontal line passing by A and the vertical line passing by P
In the right triangle PAC, sin 72°=AP/CP
==> $AP=9*\sqrt{ (10+2 √(5) )/(4) }$ ≈8.5595....

The height of Carl's seat is 11-8.5595...=2.440491...(m)

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