The population of a city decreases by 3.9% per year. If this year's population is p, which expression represents next year's population? 0.9961 p 1-0.039 p 3.9 p 0.961 p

Question

The population of a city decreases by  3.9% per year. If this year's population is  p, which expression represents next year's population?  0.9961 p  1-0.039 p  3.9 p  0.961 p

Bytelearn · Accepted Answer

Calculate Decrease: To find next year's population, we need to subtract the decrease from the current population. The decrease is 3.9% of the current population p. Calculation: 3.9% of p = 0.039 * pFind Next Year's Population: Next year's population will be this year's population minus the decrease. Calculation: Next year's population = p - (0.039 * p)Factor Out p: We can factor out p from the expression to simplify it. Calculation: Next year's population = p * (1 - 0.039)Calculate Value: Now we calculate the value inside the parentheses. Calculation: 1 - 0.039 = 0.961Substitute Value: We substitute the value back into the expression to find the final expression for next year's population. Calculation: Next year's population = p * 0.961

The population of a city decreases by $3.9 \%$ per year. If this year's population is $p$ , which expression represents next year's population? $\newline$ $0.9961 p$ $\newline$ $1-0.039 p$ $\newline$ $3.9 p$ $\newline$ $0.961 p$

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The population of a city decreases by 3.9% 3.9 \% 3.9% per year. If this year's population is p p p, which expression represents next year's population?\newline0.9961p 0.9961 p 0.9961p\newline1−0.039p 1-0.039 p 1−0.039p\newline3.9p 3.9 p 3.9p\newline0.961p 0.961 p 0.961p

The population of a city decreases by $3.9 \%$ per year. If this year's population is $p$ , which expression represents next year's population? $\newline$ $0.9961 p$ $\newline$ $1-0.039 p$ $\newline$ $3.9 p$ $\newline$ $0.961 p$