Practicing Success
Find the value of $\frac{5 x+1}{3}$, if $25^{4 x-3}=5^{6 x+8}$ |
$\frac{11}{3}$ 27 12 $\frac{17}{6}$ |
12 |
$25^{4 x-3}=5^{6 x+8}$ = $5^{8 x-6}=5^{6 x+8}$ If the base is same of any multiple terms then we can put powers equal. So, 8 x-6 = 6 x+8 = 2x = 14 x = 7 Put the value of x in $\frac{5 x+1}{3}$ = $\frac{5 (7)+1}{3}$ = 12 |