which situation is best represented by the following equation 20 H +40 equals 480

Stacey was paid $40 last week. She was paid a $20 bonus and a $480 for each hour she worked.
B. Stacy was paid $480 last week. She just paid a $40 bonus and $20 for each hour she had worked.
Stacy was paid $480 last week she paid a $20 bonus and a $40 for each hour she worked
Stacy paid $40 last week she was paid $480 bonus and $20 for each hour she worked

C. Stacy was paid $480 last week. She paid a $20 bonus and $40 for each hour she worked.

The situation represented by the equation 20H + 40 = 480 is:

B. Stacey was paid $480 last week. She just paid a $40 bonus and $20 for each hour she had worked.

To explain how to get the answer, let's break down the equation:

20H + 40 = 480

The variable 'H' represents the number of hours Stacey worked.

The term 20H represents the amount Stacey earned for each hour she worked, multiplied by the number of hours worked.

The term +40 represents the $40 bonus paid to Stacey.

When these two terms are added together, they give the total amount Stacey was paid, which is equal to $480.

So, option B correctly represents the situation given in the equation.

The best situation represented by the equation 20H + 40 = 480 is:

Stacey was paid $40 last week. She was paid a $20 bonus and $480 for each hour she worked.

Option B: Stacy was paid $480 last week. She just paid a $40 bonus and $20 for each hour she had worked is not correct because it reverses the payment sequence.

Which situation is best represented by the following equation

2000 - 200x equals 1000
A. Jenny went on vacation. She started with $2000 and spent $200 each day so for eggs to find the number of days Jenny has been on vacation if she has $1000 left to spend.
B. Jenny went on vacation. She started with 2000 thousand dollars and spent $200 each day so her X to find out how much money Jenny has left to spend.

A. Jenny went on vacation. She started with $2000 and spent $200 each day so for eggs to find the number of days Jenny has been on vacation if she has $1000 left to spend.

There are two more options with you like to hear them?

Certainly! Please provide the two additional options, and I will do my best to assist you in determining which situation is best represented by the equation.

A. Jenny went on vacation she started with $2000 and spent $200 each day so for X to find the number of days Jenny has been on vacation if she has $1000 left to spend

B. Jenny went on vacation. She started with $2000 and spent $200 each day. Saw her to find out how much money Jenny has left spend.
C. Jenny went on vacation. She spent $200 each day software asked to find the number of days Jenny has been on vacation if she has $1000 left to spend.
D. Jenny went on vacation. She started with $1000 and spent $250 each day for extra to find the number of days Jenny has been on vacation if she has $2000 left to spend.

The situation that is best represented by the equation 2000 - 200x = 1000 is:

A. Jenny went on vacation she started with $2000 and spent $200 each day, so for X to find the number of days Jenny has been on vacation if she has $1000 left to spend.

Let's break down the equation:

2000 - 200x = 1000

The variable 'x' represents the number of days Jenny has been on vacation.

The term 200x represents the total amount Jenny has spent on vacation ($200 per day) throughout 'x' days.

The left side of the equation (2000 - 200x) represents the initial amount of money Jenny had ($2000) minus the total amount she spent on vacation.

The equation equals 1000, indicating that Jenny has $1000 left to spend.

Therefore, option A correctly represents the situation described by the equation.

Julian spent $31 to park for six hours. The parking garage charges a base rate of three dollars for the first two hours and then an hourly rate for each additional hour how much does each hour of parking cost

To find the cost per hour of parking, we need to determine the hourly rate charged by the parking garage for each additional hour after the initial two hours.

Let's assume the hourly rate charged for each additional hour is 'x' dollars.

The total cost Julian paid for parking for 6 hours can be broken down as follows:

Base rate for the first 2 hours: $3/hour * 2 hours = $6
Additional cost for the remaining 4 hours: 'x' dollars/hour * 4 hours = 4x dollars

Therefore, the total cost of parking for Julian for 6 hours is given by the equation:

$6 + 4x = $31

To find the cost per hour, we need to solve this equation for 'x'.

Subtracting $6 from both sides, we have:

4x = $31 - $6
4x = $25

Dividing both sides by 4, we get:

x = $25 / 4
x = $6.25

Therefore, each hour of parking costs $6.25.

That is not an option.

A. $8.50
B.$5.17
C.$4.67
D.$7.00

Apologies for the previous inaccuracy.

Among the given options, B. $5.17 is the closest approximation to the cost per hour of parking based on the information provided.

Daisy has 6 than three times as many seashells as Lucy. Daisy has 36 seashells. How many does Lucy have?

Let's represent the number of seashells Lucy has as 'L'.

According to the information given:
"Daisy has 6 than three times as many seashells as Lucy."
This can be written as an equation:
Daisy's seashells = 6 + 3 * Lucy's seashells.

From the given information, we also know that Daisy has 36 seashells:
Daisy's seashells = 36.

Substituting Daisy's seashells with the known value:
36 = 6 + 3 * Lucy's seashells.

To solve for Lucy's seashells, we need to isolate Lucy's seashells on one side of the equation:

36 - 6 = 3 * Lucy's seashells
30 = 3 * Lucy's seashells

Dividing both sides by 3:
30 / 3 = Lucy's seashells
10 = Lucy's seashells.

Therefore, Lucy has 10 seashells.

Solve for c

2/5c+5=95

To solve for c in the equation 2/5c + 5 = 95, we will perform the following steps:

Step 1: Subtract 5 from both sides of the equation:
2/5c = 95 - 5
2/5c = 90

Step 2: To eliminate the fraction, we will multiply both sides of the equation by the reciprocal of 2/5, which is 5/2:
(5/2)(2/5c) = (5/2)(90)
1c = 225

Therefore, the solution to the equation is c = 225.

What value for N makes its equation true

13-2n equals -109
-61
-48
48
61

To find the value of N that makes the equation 13 - 2N = -109 true:

We need to isolate N on one side of the equation.

Subtracting 13 from both sides of the equation, we get:

-2N = -109 - 13
-2N = -122

To solve for N, we divide both sides of the equation by -2:

N = -122 / -2
N = 61

Therefore, the value of N that makes the equation true is N = 61.

Claire wants to bike 112 miles this week that is 20 miles less than two times the number of miles she buys last week how many miles did she buy last week

Let's represent the number of miles Claire bought last week as 'x'.

According to the given information:
"112 miles is 20 miles less than two times the number of miles she bought last week."

This can be written as an equation:
112 = 2x - 20

To solve for 'x', we will perform the following steps:

Add 20 to both sides of the equation:
112 + 20 = 2x
132 = 2x

Divide both sides of the equation by 2:
132 / 2 = x
66 = x

Therefore, Claire bought 66 miles last week.