The population of a city decreases by 4.1% per year. If this year's population is p, which expression represents next year's population? 0.959 4.1 p 1p-0.041 p 0.041 p

Question

The population of a city decreases by  4.1% per year. If this year's population is  p, which expression represents next year's population? 0.959  4.1 p  1p-0.041 p  0.041 p

Bytelearn · Accepted Answer

Understand the problem: Understand the problem. We need to find the expression that represents the population of the city next year after a decrease of 4.1% from this year's population, which is p.Calculate remaining population: Calculate the percentage of the population that will remain after the decrease. If the population decreases by 4.1%, then 100% - 4.1% = 95.9% of the population will remain.Convert percentage to decimal: Convert the percentage to a decimal to use in calculations. 95.9% as a decimal is 0.959.Write expression for next year's population: Write the expression for next year's population. Next year's population is this year's population (p) multiplied by the decimal form of the remaining percentage (0.959). So, the expression is 0.959 * p.

The population of a city decreases by $4.1 \%$ per year. If this year's population is $p$ , which expression represents next year's population? $\newline$ $0$ . $959$ $\newline$ $4.1 p$ $\newline$ $1 p-0.041 p$ $\newline$ $0.041 p$

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The population of a city decreases by 4.1% 4.1 \% 4.1% per year. If this year's population is p p p, which expression represents next year's population?\newline000.959959959\newline4.1p 4.1 p 4.1p\newline1p−0.041p 1 p-0.041 p 1p−0.041p\newline0.041p 0.041 p 0.041p

The population of a city decreases by $4.1 \%$ per year. If this year's population is $p$ , which expression represents next year's population? $\newline$ $0$ . $959$ $\newline$ $4.1 p$ $\newline$ $1 p-0.041 p$ $\newline$ $0.041 p$