menu
Qamnty
Login
Register
My account
Edit my Profile
Private messages
My favorites
The total cost, after using a 55cents-off coupon, is $3.30. If c represents the cost of the fruit in dollars per pound, what equation could you use to find the value of c?…
Ask a Question
Questions
Unanswered
Tags
Ask a Question
The total cost, after using a 55cents-off coupon, is $3.30. If c represents the cost of the fruit in dollars per pound, what equation could you use to find the value of c?…
asked
Mar 18, 2019
166k
views
1
vote
The total cost, after using a 55cents-off coupon, is $3.30. If c represents the cost of the fruit in dollars per pound, what equation could you use to find the value of c?
Mathematics
high-school
David Whyte
asked
by
David Whyte
7.9k
points
answer
comment
share this
share
0 Comments
Please
log in
or
register
to add a comment.
Please
log in
or
register
to answer this question.
1
Answer
4
votes
T= total cost= $3.30
c= cost of fruit per pound
x= # of pounds of fruit purchased
EQUATION
T= (c)(x) - $0.55 coupon
to find c, substitute $3.30 total for T
$3.30= cx - $0.55
add $0.55 to both sides
$3.85= cx
divide both sides by x
$3.85/x= c
Hope this helps! :)
Aizzat Suhardi
answered
Mar 22, 2019
by
Aizzat Suhardi
8.4k
points
ask related question
comment
share this
0 Comments
Please
log in
or
register
to add a comment.
← Prev Question
Next Question →
No related questions found
Ask a Question
Welcome to Qamnty — a place to ask, share, and grow together. Join our community and get real answers from real people.
Categories
All categories
Mathematics
(3.7m)
History
(955k)
English
(903k)
Biology
(716k)
Chemistry
(440k)
Physics
(405k)
Social Studies
(564k)
Advanced Placement
(27.5k)
SAT
(19.1k)
Geography
(146k)
Health
(283k)
Arts
(107k)
Business
(468k)
Computers & Tech
(195k)
French
(33.9k)
German
(4.9k)
Spanish
(174k)
Medicine
(125k)
Law
(53.4k)
Engineering
(74.2k)
Other Questions
How do you can you solve this problem 37 + y = 87; y =
What is .725 as a fraction
A bathtub is being filled with water. After 3 minutes 4/5 of the tub is full. Assuming the rate is constant, how much longer will it take to fill the tub?
Twitter
WhatsApp
Facebook
Reddit
LinkedIn
Email
Link Copied!
Copy
Search Qamnty