Problem preview

A-SSE.1.a Warmup M1-013-A05-V02

Interpret terms, factors, and coefficients in linear and exponential expressions.

Interpret the base in an exponential expression

Problem

For \(200(0.75)^t\) after \(t~\text{years}\) of depreciation, identify base, multiplier per period, percent retained, percent change, growth/decay, and period unit.

Answer choices

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base = 200; multiplier = -0.75/year; retained = none; change = additive; type = linear; period = year

base = 0.75; multiplier = 0.75/year; retained = 75%; change = +75%; type = growth; period = year

base = 0.75; multiplier = 0.75 per year; retained = 75%; change = -25%; type = decay; period = year

base = 0.75; multiplier = 0.25/year; retained = 25%; change = -25%; type = decay; period = year

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Curriculum context

Course: Math I
Standard: A-SSE.1.a
Category: Algebra
Domain: Seeing Structure in Expressions
Objective: Interpret terms, factors, and coefficients in linear and exponential expressions.
Problem type: Interpret the base in an exponential expression