All SAT Math Resources
Example Questions
Example Question #1 : Exponential Operations
Which of the following is equal to the expression , where
xyz ≠ 0?
z
z/(xy)
1/y
xy
xyz
1/y
(xy)4 can be rewritten as x4y4 and z0 = 1 because a number to the zero power equals 1. After simplifying, you get 1/y.
Example Question #2 : Exponential Operations
If , then
Cannot be determined
Start by simplifying the numerator and denominator separately. In the numerator, (c3)2 is equal to c6. In the denominator, c2 * c4 equals c6 as well. Dividing the numerator by the denominator, c6/c6, gives an answer of 1, because the numerator and the denominator are the equivalent.
Example Question #3 : Exponential Operations
If , which of the following is equal to ?
a
a4
a18
a6
The answer cannot be determined from the above information
a18
The numerator is simplified to (by adding the exponents), then cube the result. a24/a6 can then be simplified to .
Example Question #2311 : Sat Mathematics
When dividing exponents, we need to make sure we have the same base. In this case we do. Then we just subtract the exponents. The answer is .
Example Question #2312 : Sat Mathematics
When dividing exponents, we need to make sure we have the same base. In this case we do. Then we just subtract the exponents. The answer is .
Example Question #2313 : Sat Mathematics
None of the possible answers
None of the possible answers
When dividing exponents, we need to make sure we have the same base. In this case we don't. We can't really simplify it and we can't subtract with different bases so the answer is none of the possible answers.
Example Question #14 : How To Divide Exponents
When dividing exponents, we need to make sure we have the same base. In this case we do. Then we just subtract the exponents. The answer is . is just or .
Example Question #2314 : Sat Mathematics
When dividing exponents, we need to make sure we have the same base. In this case we do. Then we just subtract the exponents. Since we arre subtracting wit a negative alue, this becomes an addition problem. The answer is .
Example Question #133 : Exponential Operations
When dividing exponents, we need to make sure we have the same base. In this case we do. Since we are subtracting with a negative value, then it becomes addition. So far, we have . Since is greater than and is positive, the answer must be positive. We just treat this as a subtraction problem. The answer is .
Example Question #2315 : Sat Mathematics
When dividing exponents, we need to make sure we have the same base. In this case we do. Then we just subtract the exponents. Since we are subtracting a positive value, the sign becomes negative. We treat the expression as addition but the answer is negative. The answer is .