Question

A state gets its money from a state lottery, a property tax, a sales tax of 5%, and an excise tax. This year it projects that it will receive $28 million from the state lottery $36 million from the property tax, and $12 million from the excise tax. If the state needs $100 million to cover its expenses, how many dollars worth of taxable items must be purchased in the state this year for the state to break even

Answer 1

Answer:

480 million dollars

Step-by-step explanation:

Given :

A state gets its money from a state lottery, a property tax, a sales tax of 5%, and an excise tax.

This year it projects that it will receive $28 million from the state lottery $36 million from the property tax, and $12 million from the excise tax.

To Find: If the state needs $100 million to cover its expenses, how many dollars worth of taxable items must be purchased in the state this year for the state to break even

Solution:

Let the total expenses be x

State lottery = $28 million

Property tax=$36 million

Excise tax=$12 million

Sales tax = 5% of x = 0.05x million

So, total expenses = (28+36+12+0.05x) million

Now we are given that the state needs $100 million to cover its expenses

So, equation becomes: $100=28+36+12+0.05x$

$100=76+0.05x$

$24=0.05x$

$\frac{24}{0.05}=x$

$480=x$

Thus 480 million dollars worth of taxable items must be purchased in the state this year for the state to break even

Answer 2

Answer:

480,000,000

Step-by-step explanation:

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