A piggy bank contains 200 coins, 1/4 of these are 1p coins, 100 of these are 5p coins and the rest are 10p coins, how much is the piggy bank worth in £s?

The piggy bank contains a total of 200 coins, 1/4 of this is 50, this means the piggy bank must contain 50 1p coins, we can convert this to £s by dividing by 100, which gives us £0.01 which we can times by 50 to give us the total of 1p coins which is £0.50. Next there are 100 5p coins, we convert 5p to £s by dividing by 100 again which gives us £0.05 which we can times by 100 to get the total value of the 5p coins, this gives us £5. By this point we have counted 150 coins which means there must be 50 10p coins, we finally convert this into £s again, which gives us £0.10 which we can times by 50 to give us £5. Finally we add all of these coins together to gives us a total of £5 + £5 + £0.50 to give us £10.50. The total value of the piggy bank is £10.50

HO

Related Maths GCSE answers

All answers ▸

Solve the inequality 7x+3y-4 > 5y-19x for y in terms of x.


Solve the following simultaneous equations: x^2 + y^2 = 29 and y - x =3


prove that (3x+1)^2 - (3x-1)^2 is a multiple of 4 for all positive integer values of x


Rectangle ABCD has sides 2x+5 and x+2 with rectangle EFGH of sides x+3 and x cut out of it. The total area of shape ABCD is 5cm^2. Show that 0 = x^2 + 6x +5 [5 Marks]