All SAT II Math I Resources
Example Questions
Example Question #2 : Imaginary Roots Of Negative Numbers
Simplify:
Start by using FOIL. Which means to multiply the first terms together then the outer terms followed by the inner terms and lastly, the last terms.
Remember that , so .
Substitute in for
Example Question #3 : Imaginary Roots Of Negative Numbers
Simplify:
Start by using FOIL. Which means to multiply the first terms together then the outer terms followed by the inner terms and lastly, the last terms.
Remember that , so .
Substitute in for
Example Question #11 : Sat Subject Test In Math I
Simplify:
Start by using FOIL. Which means to multiply the first terms together then the outer terms followed by the inner terms and lastly, the last terms.
Remember that , so .
Substitute in for .
Example Question #101 : Classifying Algebraic Functions
Simplify:
To get rid of the fraction, multiply the numerator and denominator by the conjugate of the denominator.
Now, multiply and simplify.
Remember that
Example Question #15 : Number Theory
Write in standard form:
None of the other answers
Multiply by the conjugate:
Example Question #22 : Algebra Ii
Simplify the expression.
None of the other answer choices are correct.
Combine like terms. Treat as if it were any other variable.
Substitute to eliminate .
Simplify.
Example Question #2 : Basic Operations With Complex Numbers
What is the value of ?
When dealing with imaginary numbers, we multiply by foiling as we do with binomials. When we do this we get the expression below:
Since we know that we get which gives us .
Example Question #1 : Basic Operations With Complex Numbers
Find .
Multiply the numerator and denominator by the numerator's complex conjugate.
Reduce/simplify.
Example Question #11 : Irrational Numbers
Multiply:
Answer must be in standard form.
The first step is to distribute which gives us:
which is in standard form.
Example Question #12 : Basic Operations With Complex Numbers
Evaluate:
Use the FOIL method to simplify. FOIL means to mulitply the first terms together, then multiply the outer terms together, then multiply the inner terms togethers, and lastly, mulitply the last terms together.
The imaginary is equal to:
Write the terms for .
Replace with the appropiate values and simplify.
Certified Tutor
Certified Tutor