The demand equation for a product is $p = 60 - 0.005 x,$ where $p$ is the price per unit and $x$ is the number of units sold. The total revenue $R$ for selling $x$ units is given by $R = x p = x ( 60 - 0.005 x ).$ How many units must be sold to produce a revenue of $180,000?
A)12,000 units
B)6000 units
C)18,000 units
D)24,000 units
E)30,000 units

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The Answer of The demand equation for a product is $p = 60 - 0.005 x,$ where $p$ is the price per unit and $x$ is the number of units sold. The total revenue $R$ for selling $x$ units is given by $R = x p = x ( 60 - 0.005 x ).$ How many units must be sold to produce a revenue of $180,000?
A)12,000 units
B)6000 units
C)18,000 units
D)24,000 units
E)30,000 units

The Demand Equation for a Product Is p=60−0.005x,p = 60 - 0.005 x,p=60−0.005x,

The Demand Equation for a Product Is $p = 60 - 0.005 x,$