Respuesta :
The correct formula is
RN/(1-R) = F.
To solve for F, we start by multiplying by (N+F) to remove it from the denominator:
R(N+F) = F
Distributing, we have:
RN + RF = F
Subtracting RF to collect all of the F's on one side,
RN = F - RF
Factoring out F on the right hand side,
RN = F(1 - R)
Dividing both sides by (1-R),
RN/(1-R) = F
RN/(1-R) = F.
To solve for F, we start by multiplying by (N+F) to remove it from the denominator:
R(N+F) = F
Distributing, we have:
RN + RF = F
Subtracting RF to collect all of the F's on one side,
RN = F - RF
Factoring out F on the right hand side,
RN = F(1 - R)
Dividing both sides by (1-R),
RN/(1-R) = F
The correct option is Option B: F= RN/(1-R)
What is the fraction?
Fractions are numerical values that are a part of whole.
Here, it is given that
R=F/(N+F)
To solve F, multiply by (N+F) on both sides to eliminate it from the denominator:
R(N+F) = F
Using Distribution law,
RN + RF = F
Subtracting RF on both sides to take all of the F's on one side,
RN = F - RF
taking common F on the right-hand side,
RN = F(1 - R)
Dividing (1-R) both sides,
RN/(1-R) = F
Therefore the expression for the number of favorable reviews in terms of the other variable will be F= RN/(1-R)
Learn more about fraction
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