A local salesman receives a base salary of $600 monthly. He also receives a commission of 8% on all sales over $800. How much would he have to sell in a month if he needed to have a monthly income of $2700?

Percentage is defined as "out of 100." Similar to fractions and decimals, percentages are used in mathematics to represent subsets of a whole.
When expressing a sum as a percentage, 100 equal components are regarded to make up the whole.
A percentage can be shown by the symbol % or, less frequently, by the abbreviation 'pct'.

In stores, online, in commercials, and in the media, you can see percentages practically anywhere. Understanding what percentages signify is a crucial skill that could help you save time and money and raise your employability.

How much would he need to sell in a month? Let x be the answer.

Converting commission of 8 percent as 0.08.

Your equation is then

(x-800)*0.08 + 600= 2700 dollars.

Deducing value of x, we get

Step 1: Simplify both sides of the equation.

(x−800)(0.08)+600=2700

(x)(0.08)+(−800)(0.08)+600=2700(Distribute)

0.08x+−64+600=2700

(0.08x)+(−64+600)=2700(Combine Like Terms)

0.08x+536=2700

Step 2: Subtract 536 from both sides.

0.08x+536−536=2700−536

0.08x=2164

Step 3: Divide both sides by 0.08.

0.08x

0.08

=

2164

0.08

x= $ 27050

With 8 percent commission, the monthly cost of his cell phone is $27050.

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