Can someone help me with this 3 part Math Problem?

You work at a public golf course you have a budget of $300 for supplies for the month.

A) The golf course can buy golf balls at a price of $.80 each. Write an inequality that states the number of golf balls you can buy at this price and still have $200 left in your budget for other items.
B) Use the equation from part A to solve for the maximum number of golf balls you can buy and still have $200 left in your budget

Question

Can someone help me with this 3 part Math Problem? 

You work at a public golf course you have a budget of $300 for supplies for the month. 

A) The golf course can buy golf balls at a price of $.80 each. Write an inequality that states the number of golf balls you can buy at this price and still have $200 left in your budget for other items. 
B) Use the equation from part A to solve for the maximum number of golf balls you can buy and still have $200 left in your budget

anonymous · Answer

C) After buying golf balls you have $200 left over now you need to buy a few replacement golf clubs. You can get these for $22 each. Write an inequality and solve it to find the maximum number of golf clubs you can buy and still have $40 left over in your budget.

anonymous · Answer

Let g=golf balls

$.80 each so .80g, that has to be less than or equal to $100 so you can have 200 left over...

$$.80g \le100$$

anonymous · Answer

Solve the inequality to get part b

anonymous · Answer

I solved it and got g<= 125 
@CalebBeavers

anonymous · Answer

Correct

anonymous · Answer

So that would be the answer to. part B??

anonymous · Answer

Yep 125 would be the answer

anonymous · Answer

Okay! 

So for Part C would I do 

200-22g = 40 ????

anonymous · Answer

No, its like part b. You can spend $160 and have $40 left over, 22 per golf club or 22x has to be less than or equal to 160.

$$22x \le160$$

anonymous · Answer

Oh okay.... 
I got 
x <= 80/11

anonymous · Answer

@CalebBeavers

anonymous · Answer

Yeah just round it to 7