All GED Math Resources
Example Questions
Example Question #81 : Proportions And Percentages
The part, the whole, and the percent of a percentage problem can be related by the proportion statement
Set equal to the whole, and 19 and 95 equal to the part and the percent, respectively:
Set the cross-products equal:
Divide both sides by 95 to solve for :
,
the correct response.
Example Question #81 : Proportions And Percentages
9 is what percent of 3?
If we let and be a part and a whole of a percent problem, then the that is of is
.
In this problem, 9 is the part and 3 is the whole. Thus,
,
the correct response.
Example Question #81 : Proportions And Percentages
What is 9% of 3?
, so 9% 0f 3 is equal to
,
the correct response.
Example Question #82 : Proportions And Percentages
In January, Sophia sold worth of goods at her store. In February, she sold worth of goods. What is the percent decrease from January to February?
Recall how to find the percent change for two values:
The new value in this case would be the value from February, and the old value would be the value from January.
Plug in the correct values to find the percent change:
Example Question #442 : Numbers And Operations
Among other things, a batch of cookies contains cups of flower to every cups of oats and cups of prune slices. If the batch contains a total of cups, how many cups of prune slices are there in the batch?
Based on the information provided, you know that a "standard" batch could be represented as:
This lets you set up a proportion:
The variable represents the number of cups of prunes in the full batch. Begin solving by cross-multiplying:
Then, just divide by :
The entire recipe contains 6 cups of prune slices.
Example Question #84 : Proportions And Percentages
In a sequence of numbers, the first value is . Every number after that is larger than the one that comes before it. What is the th element in the sequence?
Cannot be computed from the information provided
To imagine your sequence, think of a few values:
And so forth...
In the second element, you add one value of seventeen. In the third, you add two. This means that in the th, you will add a total of seventeens; therefore, you could write your value as:
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