Asked by Jonas Hernandez
Jerry has a new job and earns a salary of $45,000. Victoria has a new job and earns a salary of $54,000.
Jerry will receive a salary increase of $2,500 per year, and Victoria will receive a salary increase of $1,500
per year.
Which equation can be used to find x, the number of years it will take Jerry to earn the same salary as
Victoria?
A 45, 000x + 2, 500x = 54, 000x + 1, 500x
B 45, 000x + 2, 500 = 54, 000x + 1, 500
C 45, 000 + 2, 500x = 54, 000 + 1, 500x
D 45, 000x + 2, 500x = 54, 000x + 1, 500
Jerry will receive a salary increase of $2,500 per year, and Victoria will receive a salary increase of $1,500
per year.
Which equation can be used to find x, the number of years it will take Jerry to earn the same salary as
Victoria?
A 45, 000x + 2, 500x = 54, 000x + 1, 500x
B 45, 000x + 2, 500 = 54, 000x + 1, 500
C 45, 000 + 2, 500x = 54, 000 + 1, 500x
D 45, 000x + 2, 500x = 54, 000x + 1, 500
Answers
Answered by
henry2,
my answer is C.
Answered by
Asia
Answer:
C) 45,000 + 25,00x = 54,000 + 15,00x
Step-by-step explanation:
Set up equations for Jerry and Victoria separately.
Jerry: salary + increase × years
45000 + 2500x
Victoria: salary + increase × years
54000 + 1500x
Since we want to know how many years it will take for both salaries to be equal, we will equate them.
45000 + 2500x = 54000 + 1500x
C) 45,000 + 25,00x = 54,000 + 15,00x
Step-by-step explanation:
Set up equations for Jerry and Victoria separately.
Jerry: salary + increase × years
45000 + 2500x
Victoria: salary + increase × years
54000 + 1500x
Since we want to know how many years it will take for both salaries to be equal, we will equate them.
45000 + 2500x = 54000 + 1500x
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