I have make u the subject of v^2 = u^2 + 2as.
The solution is u = sqrt(v^2 - 2as).
the last opporation is take sqrt of both sides so I need parenthesis because the
last opporation is sqrt.
but in another example I have a solution of sqrt 2(s-v)/a.
why dont I need parenthesis around the fraction.
If in the last solution, you meant to have all of the expression 2(s-v)/a under the square root, then parantheses should have been included for the sake of readability: It should have been sqrt(2(s-v)/a).
If parantheses are not included, then it becomes unclear exactly what part of the expression belongs under the square root. For instance, I could also read "sqrt 2(s-v)/a" as
these being entirely different expressions.
Thanks for your quick reply Happyjoe the equation is t^2 = 2(s - v ) / a.
seem as I need to take the entire sqrt of both sides the solution should be t = sqrt(2(s - v) / a) is the correct.
Because I'm taking the sqrt root of everthing on the rhs parenthesis should be used.
Yes, I agree with what you're saying. :)
But why do I see it in lots of places without parenthesis.
Because of sloppyness, I assume.
There could also be some standing assumption that if parantheses are left out, then it is implicit that everything after the square root belongs under the root. This would be a rather annoying convention, so I do suspect sloppyness.