Change of subject question. Make 'a' the subject of the formula v = u + at.

Rule: An equation must be balanced. Therefore, in order to keep the equation balances, what you do to one side you must do to the other side. Change of subject questions require you to isolate the required letter on one side of the equation. In change of subject question such as the one above 'v = u + at', first you need to realise that the equation is the same as +v= +u + ((+a)x(+t)). To begin with to remove the 'u' from the right hand side of the equation we should subtract the 'u' and thus given our rule of balanced equations we should do the other side as well. (v - u = u - u + at ) and this is equal to (v-u=at). Then to remove the 't' from the right hand side of the equation we should divide the 't'. We divide because to get rid of a 'x t' we need to divide 't' and thus given our rule of balanced equations we should do that to the other side as well. (v - u)/t = (at)/t  >>>>>>>>>> t/t =1 ((v - u)/t = 1a (v - u)/t = a

SW
Answered by Sherin W. Maths tutor

23763 Views

See similar Maths GCSE tutors

Related Maths GCSE answers

All answers ▸

A bonus of £2100 is shared by 10 people who work for a company. 40% of the bonus is shared equally between 3 managers. The rest of the bonus is shared equally between 7 salesmen. One of the salesmen says, “If the bonus is shared equally between all 10


A group of 44 pupils were asked if they owned a phone or a tablet. 5 people are known to own both 3 said they only owned a tablet 17 said they owned at least a phone A student is picked a random, what is the probability that the student doesn’t have


The perimeter of an isosceles triangle is 16cm the lengths of the sides are (x+3)(this is the length of the opposite side as well) and (x+4). Determine the value of x .


A metal Sphere of radius Ym is melted down and remade into a cylinder of the same volume with height Ym with circular ends of radius 3m, find Y


We're here to help

contact us iconContact ustelephone icon+44 (0) 203 773 6020
Facebook logoInstagram logoLinkedIn logo

MyTutor is part of the IXL family of brands:

© 2026 by IXL Learning