Question

in the equation \\(\frac{v}{w} = x + y\\), to solve for \\(v\\), you should:
a. subtract \\(y\\) from both sides
b. divide both sides by \\(x\\)
c. add \\(y\\) to both sides
d. multiply both sides by \\(w\\)

the initial operation to isolate \\(o\\) in \\(po + q = r\\) is:
a. multiplying by \\(p\\)
b. dividing by \\(p\\)
c. adding \\(q\\) to both sides
d. subtracting \\(q\\) from both sides

Explanation:

First question Step1: Isolate \( v \)

The equation is \( \frac{v}{w} = x + y \). To solve for \( v \), eliminate the denominator \( w \) by multiplying both sides by \( w \):
\( v = w(x + y) \). So the operation is multiplying by \( w \).

Second question Step1: Isolate term with \( o \)

The equation is \( po + q = r \). To isolate \( o \), first remove \( q \) by subtracting \( q \) from both sides:
\( po = r - q \). So the initial operation is subtracting \( q \).

Answer:

d. Multiply both sides by \( w \)
d. Subtracting \( q \) from both sides