Find the perimeter of the figure. Answer exactly or round to at least 2 decimal places.-width is 5 and height is 5
Find the perimeter of the figure. Answer exactly or round - 1

Answers

Answer 1
Answer: all you have to do is add up the angles total will equal up to 32.85
Answer 2
Answer: That's a square and a semicircle so we should calculate the perimeter for each one and then add them together.

Let's start with the easy one: the square
The perimeter of a square = 4x where x = one side of the square
Since the width of the shape is 5, that means the other three sides of the square should also be five so:

perimeter of square = 4(5)
perimeter of square = 20 units

Now let's find the perimeter of the semicircle.
That equation is this:

perimeter of semicircle = 1/2(π x diameter) + diameter

We know that the width is 5 which means the diameter is 5.
Let's plug that in!

perimeter of semicircle = 1/2(π x 5) + 5

Multiplying pi by 5 and dividing it in half will give us a decimal, so we have to round that to the second place:

perimeter of semicircle = 1/2(5π) +5
perimeter of semicircle ≈ 7.85 + 5
perimeter of semicircle ≈ 12.85 units

Like we said at the beginning, this is two shapes in one so we have to add the perimeter of the square to the perimeter of the semicircle

perimeter of square = 20 units
perimeter of semicircle ≈ 12.85 units

20 + 12.85 = 32.85 units

So the perimeter of the shape = 32.85 units




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Two rectangles are similar. One has a length of 14 cm and a width of 9 cm, and the other has a width of 3 cm. Find the length of the second rectangle. Round to the nearest tenth if necessary.A. 4.7 cm

B. 1.9 cm

C. 5.4 cm

D. 3.5 cm

Answers

Answer:

A. 4.7 cm

Step-by-step explanation:

where the rectangles are similar, the ratios of the sides must be similar

Given that One has a length of 14 cm and a width of 9 cm, and the other has a width of 3 cm

let the length of the other rectangle be L

14/9 = L/3

L = (14 × 3)/9

  = 14/3

  = 4.66cm

  ≈ 4.7cm

The right option is A. 4.7 cm

Hello,

Let's x the length of the second rectangle:

x/14=3/9==>x=14/3==>x=4.666666......
Answer A

A certain aquarium holds 20 gallons of water. How many quarts of water does the aquarium hold?

Answers

The aquarium holds 80 quarts of water.

We have,

In the United States customary system, there are 4 quarts in 1 gallon.

This conversion factor is a constant ratio that allows us to convert between gallons and quarts.

So, when we have 20 gallons of water, we can multiply it by the conversion factor of 4 quarts/gallon to find out how many quarts it is equivalent to:

20 gallons x 4 quarts/gallon = 80 quarts

Therefore,

The aquarium holds 80 quarts of water.

The conversion factor helps us determine the equivalent amount of one unit to another.

Learn more about unitconversion here:

brainly.com/question/13899873

#SPJ6

Let's find out what 1 gallon of water is first.1 gallon is equivalent to 4 quarts.20 gallon is equivalent to 80 quarts.What we do here is to multiply: 20 gallons • 4 quarts = 80 quartsThe answer is 80 quarts.

Find the product. (a-6)^2=

Answers

Answer:

a^2-12a+36

Step-by-step explanation:

;)

The square of a number exceeds that number by 12. What are the two possible solutions?3 or -4
3 or 4
-3 or 4

Answers

x^2=x+12
minus x+12 both sides
x^2-x-12=0
factor
(x-3)(x+4)=0
set each to zero

x-3=0
x=3

x+4=0
x=-4

x=3 or -4

answer is first one
The square of a number exceeds that number by 12. What are the two possible solutions would e B i think

The equation for the cost in dollars of producing computer chip is y = .000015x^2 - .03x +35. Where X is the number of chips produced. Find the number of chips that minimizes the cost. What is the cost for that number of chips?

Answers

Answer:

The equation for the cost in dollars of producing computer chips

The equation for the cost in dollars of producing computer chips is C = 0.000015x^2 - 0.03x + 35, where x is the number of chips produce. Find the number of chips that minimizes the cost.

Step-by-step explanation:

Solve for the indicated variable. Use whichever method seems easiest.(2y+3x)^2=9 for y

Answers

(2y+3x)^2=9\iff2y+3x=3\ \vee\ 2y+3x=-3\n\n2y=-3x+3\ \vee\ 2y=-3x-3\n\ny=-(3)/(2)x+(3)/(2)\ \vee\ y=-(3)/(2)x-(3)/(2)
(2y+3x)^2=9 \n \n √((2y+3x)^2)=\sqrt9\n \n 2y+3x=3\n \n 2y=3-3x\n \n \boxed{y=(3-3x)/(2) }