Question

If t varies as v, and t=2 4/7 when v= 13/14 find v when t= 2 1/4

Answer 1

\(\bf t = (n)v\qquad t = 2\frac{4}{7}\qquad v=2\frac{1}{4}\\ \quad \\
t=(n)v\implies 2\frac{4}{7}=(n)2\frac{1}{4}\implies \cfrac{2\frac{4}{7}}{2\frac{1}{4}}=n\)

Answer 2

hmmm I put the wrong... fraction..... one sec

Answer 3

\(\bf t = (n)v\qquad t = 2\frac{4}{7}\qquad v=\frac{13}{14}\\ \quad \\
t=(n)v\implies 2\frac{4}{7}=(n)\frac{13}{14}\implies \cfrac{2\frac{4}{7}}{\frac{13}{14}}=n\)

Answer 4

the answer choices are
2106/392
13/16
324/52

Answer 5

\(\bf t = (n)v\implies \cfrac{t}{(n)}=v\qquad \\ \quad \\
when \qquad t=2\frac{1}{4}\qquad \cfrac{t}{(n)}=v\implies \cfrac{2\frac{1}{4}}{(n)}=v\)

Answer 6

:)