What is the average distance from Rose Hill Tennesse to Miami Florida?

Answers

Answer 1

Answer: The average distance from Rose Hill Tennessee to Miami Florida is 832 miles.

Answer 2

Answer: The answer is 832 miles. I hope this helps!

Related Questions

A professional basketball court is in the shape of a rectangle. it Is 50ft wide and 94ft long. A player runs one time around the edge of the court. how far does the player run?
Tom has a water tank that holds 5 gallons of water.Tom uses water from a full tank to fill 6 bottles that each hold 16 ounces and a pitcher that holds 1/2 gallon.How many ounces of water are left in the water tank?
Simply the expression -3(x+3)2-3+3x. what is the simplified expression in standard form?
A recipe for guacamole uses 12% lime juice, if a batch contains 0.75 cup of lime juice, how large is the batch of guacamole?
Factorise 56x + 35. Need to know asap please.

To build the roof for a paper house, a rectangular paper

Answers

Answer:A i think

Step-by-step explanation:the lines

Answer: B

Step-by-step explanation: Got it right on edge

The area of the of a rectangle is 336 square inches. If the perimeter is 76. What is the shorter sides length?

Answers

Answer:

hello :

the perimeter is : p = 2 ( w + l )

The area is : A= w ×l w : width l : length w ?

2 ( w + l ) = 76

w ×l = 336

you have the system :

w + l = 38 ...(1)

w ×l = 336...(2)

by (1) : l = 38 - w

subst in (2) : w ( 38 - w ) =336

38w - w²= 336

w² - 38w +336 = 0

delta = b² -4ac when : a = 1 and b= -38 c = 336

delta = (-38)² -4(1)(336) = 1444 - 1344 = 100 = 10²

w1 = (38-10)/2 = 14( the shorter sides length)

w2 = (38+10)/2 = 24( refused )

The shorter side's length of the rectangle is 24 inches. This is determined by solving the system of equations derived from the area (336 square inches) and perimeter (76 inches) constraints, resulting in a quadratic equation with two possible solutions, and the shorter side being 24 inches.

To find the shorter side's length of a rectangle with an area of 336 square inches and a perimeter of 76 inches, we'll use a system of equations.
Let's denote:
Length of the rectangle as L (in inches).
Width of the rectangle as W (in inches).
We have two pieces of information:
The area of the rectangle is 336 square inches:
L * W = 336
The perimeter of the rectangle is 76 inches:
2L + 2W = 76
Now, we can solve this system of equations for L and W.
First, isolate L in the perimeter equation:
2L + 2W = 76
2L = 76 - 2W
L = (76 - 2W) / 2
L = 38 - W
Now, substitute this expression for L into the area equation:
(38 - W) * W = 336
Expand and rearrange the equation:
38W - W^2 = 336
Move all terms to one side to create a quadratic equation:
W^2 -
Now, we can solve this quadratic equation for W. We can either factor it or use the quadratic formula. In this case, let's use the quadratic formula:
W = (-b ± √(b² - 4ac)) / (2a)
Where:
a = 1 (coefficient of W^2)
b = -38 (coefficient of W)
c = 336
W = (-(-38) ± √((-38)² - 4 * 1 * 336)) / (2 * 1)
W = (38 ± √(1444 - 1344)) / 2
W = (38 ± √100) / 2
W = (38 ± 10) / 2
Now, we have two possible values for W:
W = (38 + 10) / 2 = 48 / 2 = 24 inches (shorter side)
W = (38 - 10) / 2 = 28 / 2 = 14 inches (longer side)
So, the shorter side's length is 24 inches.

For more questions on perimeter -

brainly.com/question/19819849

#SPJ3

How do you get an odd perimeter for a rectangle? If you can, how oils you get a length and a width?

Answers

An odd perimeter can only happen if either the length or the width is a fraction with 1/2 in it, or both the length and the width have a 1/4 in it.
The length and the width are found using the regular means, but you will have to worry about fractions involved, so it can get kind of messy

HELP ASAP PLEASE!!! show an example converting between measurements and explain the steps.