Question
In an election between two candidates, the defeated
candidate secured 42% of the valid votes polled and lost the election by 2545800 votes. If 365500 votes were declared invalid and 30% people did not cast their vote, what was the approximate number of people (in millions) in the electorate who did NOT cast their votes?Solution
Calculation: β Let the total valid votes be V. β Defeated candidate secured 42% of valid votes, so: β V Γ 42% = 0.42V β Winning candidate secured (100% - 42%) = 58% of valid votes, so: β V Γ 58% = 0.58V β The difference in votes between the winning and defeated candidate is 2545800: β 0.58V - 0.42V = 2545800 β 0.16V = 2545800 β V = 2545800 / 0.16 β V = 15911250 β Total Votes Polled = V + Invalid Votes β Total Votes Polled = 15911250 + 365500 β Total Votes Polled = 16276750 β Total Electorate = Total Votes Polled / (1 - Percentage of people who did not vote) β Total Electorate = 16276750 / (1 - 0.30) β Total Electorate = 16276750 / 0.70 β Total Electorate β 23252500 β People who did not cast their votes = Total Electorate Γ Percentage of people who did not vote β People who did not cast their votes = 23252500 Γ 0.30 β People who did not cast their votes β 6975750 β΄ The approximate number of people (in millions) in the electorate who did NOT cast their votes is 7 million.
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