A 50 METER PATH SURROUNDS A RECTANGULAR GARDEN. THE WIDTH OF THE GARDEN IS TWO-THIRDS ITS LENGTH. FIND ITS AREA.

Answers

Answer 1

Answer: X is the length, so the width is 2/3×

Then 5/3× = 50 and x = 50.3/5 = 30 the width = 30.2/3 = 20
The area = 20.30 = 600 m^2

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the music department of a department store sold 12 just CDs last month jazz sells during the month we have 2% of the music departments total sales suppose that the store sells 14 sets jazz CDs during the next month and the percent of the sales from the jazz CDs is still 2% what is the total number of the CDs that the store will sell

Answers

Answer:

a. 600 CDs

b. 700 CDs

Step-by-step explanation:

a. Let us assume the number of CDs sold during the month be x

Number of CDs sold = 12

Given Percentage = 2%

So, the equation be

2% of x = 12

x = 600

So, the number of CDs sold during the month is 600

b. Now the number of CDs sold during the next month be y

Number of CDs sold = 14

Given Percentage = 2%

2% of y = 14

y = 700

So, the number of CDs sold during the next month is 700

Solve for x:
3x + 5 = 5x – 9

Answers

Answer:

x=7

Step-by-step explanation:

Of the 75 cars that Lindsay saw pass on the highway, 15% had an out-of-state license plate. How many had an out-of- state license plate?

Answers

Answer:

it's 11.25 % . I thik it is helpfull right?

Answer:

11.25

Step-by-step explanation:

How can you solve -2y+5y=14

Answers

you add the terms that are the same and then simplify.

-2y+5y=3y
3y=14
y=4.666 or 4 2/3

Please solve, -8-2(7r+1)=-94

Answers

Answer:

r = 6

Step-by-step explanation:

Hello!

-8 - 2(7r + 1) = -94

Add 8 to both sides

-2(7r + 1) = -86

Divide both sides by -2

7r + 1 = 43

Subtract 1 from both sides

7r = 42

Divide both sides by 7

r = 6

Hope this Helps

-8-14r-2=-94
-10-14r=-94
-14r=-84
r=6

In your own words, define “rate of change.” Give an example.This is Advanced Functions, not sure how to explain the term out on paper but ik what it means, any help?

Answers

how fast or slow something changes over a period of time

it can generally be expressed as a ratio between a change in one variable relative to a corresponding change in another, graphically the rate of change is represented by the slope of a line

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