The problem asks to find the sum of three amounts of money: $£46.80$, $79p$, and $£135$. The final answer should be in pounds (£).

ArithmeticAdditionCurrency ConversionDecimal Arithmetic
2025/3/16

1. Problem Description

The problem asks to find the sum of three amounts of money: £46.80£46.80, 79p79p, and £135£135. The final answer should be in pounds (£).

2. Solution Steps

First, we need to convert the amount in pence to pounds. Since there are 100 pence in a pound, we can convert 79p79p to pounds by dividing by 100:
79p=£79100=£0.7979p = £\frac{79}{100} = £0.79
Now we can add the three amounts in pounds:
£46.80+£0.79+£135=£(46.80+0.79+135)£46.80 + £0.79 + £135 = £(46.80 + 0.79 + 135)
46.80+0.79+135=47.59+135=182.5946.80 + 0.79 + 135 = 47.59 + 135 = 182.59
Therefore, the sum of the amounts is £182.59£182.59.

3. Final Answer

£182.59

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