All SAT Math Resources
Example Questions
Example Question #2 : How To Find Patterns In Exponents
Solve for
None of the above
=
which means
Example Question #571 : Algebra
Which of the following statements is the same as:
Remember the laws of exponents. In particular, when the base is nonzero:
An effective way to compare these statements, is to convert them all into exponents with base 2. The original statement becomes:
This is identical to statement I. Now consider statement II:
Therefore, statement II is not identical to the original statement. Finally, consider statement III:
which is also identical to the original statement. As a result, only I and III are the same as the original statement.
Example Question #3 : How To Find Patterns In Exponents
Write in exponential form:
Using properties of radicals e.g.,
we get
Example Question #1 : How To Find Patterns In Exponents
Write in exponential form:
Properties of Radicals
Example Question #11 : Pattern Behaviors In Exponents
Write in radical notation:
Properties of Radicals
Example Question #12 : Pattern Behaviors In Exponents
Express in radical form :
Properties of Radicals
Example Question #13 : Pattern Behaviors In Exponents
Simplify:
Example Question #264 : Exponents
Simplify:
Convert the given expression into a single radical e.g. the expression inside the radical is:
and the cube root of this is :
Example Question #11 : Pattern Behaviors In Exponents
Solve for .
Hence must be equal to 2.
Example Question #266 : Exponents
Simplify:
Now
Hence the correct answer is
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