The idea with that have two naturally occurring is that the percent abundances of those two must add up to give
In calculations, it is often easier to work with decimal abundances, which are simply percent abundances divided by
So, if you're working with decimal abundances, you can say for sure that if
$x + (1-x) = 1$
The decimal abundances of the two isotopes must add up to give
Now, an element's relative is calculated by taking the weighted average of the atomic masses of its naturally occurring isotopes.
$color(blue)("relative atomic mass" = sum_i ("isotope"_i xx "abundance"_i))$
So, if we take
$49.9472 color(red)(cancel(color(black)("u"))) xx x + 50.9440 color(red)(cancel(color(black)("u"))) xx (1-x) = 50.9415 color(red)(cancel(color(black)("u")))$
Solve this equation for
$49.9472 * x + 50.9440 - 50.9440 * x = 50.9415$
$0.9968 * x = 0.0025 implies x = 0.0025/0.9968 = 0.00250803$
Since
$1 - x = 1 - 0.00250803 = 0.9974920$
The percent abundances of the two isotopes will be
$""^50"V: " 0.002508 xx 100 = color(green)(0.250803%)$ $""^51"V: " 0.9974920 xx 100 = color(green)(99.7492%)$
I'll leave the values rounded to six , the number of sig figs you have for the atomic masses of the isotopes and for the relative atomic mass of the element.