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A sales person base salary is $51,000. he earns a 3% commission on sales. Write and solve an equation to find how much he must sell to earn $95,000

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Final answer:

The salesperson must sell approximately $1,466,666.67 worth of products to earn a total of $95,000 when combining his base salary and commission.

Step-by-step explanation:

To find out how much the salesperson needs to sell to earn $95,000, we will set up an equation. We know the base salary is $51,000 and the commission is 3%. This means that in addition to the base salary, he must earn $95,000 - $51,000 = $44,000 in commission.

To represent his total sales, we'll let 'x' be the amount he needs to sell. The equation to represent this situation is:

0.03 * x = $44,000

To solve for 'x', we divide both sides of the equation by 0.03:

x = $44,000 / 0.03

x = $1,466,666.67

Therefore, the salesperson must sell approximately $1,466,666.67 worth of products to earn a total of $95,000 with his base salary and commission.

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