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If 
3c-5=d, which of the following correctly gives 
c in terms of 
d ?
Choose 1 answer:
(A) 
c=(d-5)/(3)
(B) 
c=(d+5)/(3)
(C) 
c=3d-5
(D) 
c=3d+15

If 3c5=d3c-5=d, which of the following correctly gives cc in terms of dd? Choose 11 answer:\newline(A) c=d53c=\frac{d-5}{3}\newline(B) c=d+53c=\frac{d+5}{3}\newline(C) c=3d5c=3d-5\newline(D) c=3d+15c=3d+15

Full solution

Q. If 3c5=d3c-5=d, which of the following correctly gives cc in terms of dd? Choose 11 answer:\newline(A) c=d53c=\frac{d-5}{3}\newline(B) c=d+53c=\frac{d+5}{3}\newline(C) c=3d5c=3d-5\newline(D) c=3d+15c=3d+15
  1. Isolate cc: Start by isolating cc in the equation 3c5=d3c - 5 = d.
  2. Divide by 33: Next, divide both sides by 33 to solve for cc.

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