Translate the sentence to an algebraic inequality.
-The equation y $y = 0.003 x + 0.50$ can be used to determine the approximate profit, y in dollars, of producing x items. How many items must be produced so the profit will be at least $2937?
A) $x \geq 978,834$
B) $x \geq 979,167$
C) $0

Question

Translate the sentence to an algebraic inequality.
-The equation y $y = 0.003 x + 0.50$ can be used to determine the approximate profit, y in dollars, of producing x items. How many items must be produced so the profit will be at least $2937? 
A) $x \geq 978,834$
B) $x \geq 979,167$
C) $0 < x \leq 978,833$
D) $x \leq 978,834$

Quizplus · Accepted Answer

To solve for $x$ when $y \geq 2937$, substitute $y$ with $2937$ in the equation $y = 0.003x + 0.50$, and solve for $x$: $2937 = 0.003x + 0.50$. Subtract 0.50 from both sides and divide by 0.003 to get $x \geq 978,834$.

Translate the Sentence to an Algebraic Inequality y=0.003x+0.50y = 0.003 x + 0.50y=0.003x+0.50

Translate the Sentence to an Algebraic Inequality $y = 0.003 x + 0.50$