Asked by Anonymous
The price to cover ornaments is a fixed amount plus a percentage of the value of the ornaments.
It costs $32 to insure $1000 worth of jewellery or $44.50 to insure $3500 worth of jewellery.
What is the fixed amount to insure jewellery?
A. $27.00
B. $31.25
C. $44.65
D. $58.82
This is what I got told to you, but like y do u have to subtract, I get the first equation, I don't get the second, and It still has to be solved. I really don't understand, please help
F = fixed amount
P = percentage
F + P(1000) = 32
-[f + p(3500) = 44.50]
It costs $32 to insure $1000 worth of jewellery or $44.50 to insure $3500 worth of jewellery.
What is the fixed amount to insure jewellery?
A. $27.00
B. $31.25
C. $44.65
D. $58.82
This is what I got told to you, but like y do u have to subtract, I get the first equation, I don't get the second, and It still has to be solved. I really don't understand, please help
F = fixed amount
P = percentage
F + P(1000) = 32
-[f + p(3500) = 44.50]
Answers
Answered by
helper
(1) F + 1000P = 32
(2) F + 3500P = 44.50
you have to solve these 2 equations simultaneously
By elimination method, to eliminate F, multiply one of the equations by -1
-1(F + 1000P = 32)= -F - 1000P = -32
Now ADD these two equations together
-F - 1000P = -32
F + 3500P = 44.50
0 + 2500P = 12.5
2500P = 12.5
P = .005
substitute P = .005 in one of the equations to find F
F + 1000P = 32
F + 1000(.005) = 32
F + 5 = 32
F = 27
What is the fixed amount to insure jewellery?
A. $27
(2) F + 3500P = 44.50
you have to solve these 2 equations simultaneously
By elimination method, to eliminate F, multiply one of the equations by -1
-1(F + 1000P = 32)= -F - 1000P = -32
Now ADD these two equations together
-F - 1000P = -32
F + 3500P = 44.50
0 + 2500P = 12.5
2500P = 12.5
P = .005
substitute P = .005 in one of the equations to find F
F + 1000P = 32
F + 1000(.005) = 32
F + 5 = 32
F = 27
What is the fixed amount to insure jewellery?
A. $27
Answered by
Anonymous
Thank you so much Helper
Answered by
helper
you're welcome :)
There are no AI answers yet. The ability to request AI answers is coming soon!
Submit Your Answer
We prioritize human answers over AI answers.
If you are human, and you can answer this question, please submit your answer.