Reference number is the total points available

Relative difference is the second exam score minus the first

To find the percentage of increase, you must divide the change in amount by the original amount. In this case, the change in amount or amount increased is $600 ($3,000 minus $2,400). The original amount is Ned's original salary, or $2,400. Thus, to find the percentage of increase of Ned's salary, you simply divide $600 by $2400: , which equals to 0.25 or 25%.

To find the percentage increase, first find the difference in sales earnings.

Then, divide this by the sales earnings from the first year.

Finally, multiply this fraction by 100 to get the percentage increase.

First, find the increase in the number of freshmen from last year to this year. Given that the percentage increase is 22%  (0.22 in decimal form), you can find this increased number by multiplying the percentage by 1436

So the number of freshmen has increased by 316. Add this to the number of freshmen last year.

So the number of freshmen for this year is 1752.

To find the percent change in two numbers, we can use the formula .  In our case, our final value is 75, and our initial value is 50.  Substituting our values into the equation, we get .

For this question, the only difficult part is knowing what is meant by "percent of increase." With questions of this type, we need to know what part of the original whole was added to yield the new, increased value. Here, the original value was 64 and the increased value is 88. First, we find the difference between the two: 

This is the amount of increase. Next, we take , which is our percent of increase in fraction form. The simplified value of this number is , or .

The original number increased by 37.5%.

To find the percent increase of two numbers, use the following formula: 

where  is the new number and  is the original number.  For this problem, our formula would look like this:

or . 

Basic subtraction shows us that the price of milk increased by $0.30. Now, all we need to do is find what percent $0.30 is of the original price, $2.52. We can do this through cross-multiplication.

If we set , then  will represent the percentage increase and therefore the final answer.

Cross-multiplying yields , which gives .

Divide both sides by 2.52 to isolate x: 

x = 11.9, which is closest to 12%.

Lucy had $100 and then earned $10. Since her amount of money went up by $10, and 10 is 10% of 100, then her percent increase is 10%.

Also we can use the formula,

In this problem we are asked to find the percent increase from  to  In other words, out of the original number , what percentage of that number was added?

To solve this problem, we first must find the difference from  to , which is  

Now, to find the percent change we simply 

, in this case , .

The percent of increase from  to  is .