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California State University – MATH 101: College Algebra Verified Practice Questions with A+ Answers | Final Exam Guide FOR 2025/2026 (the most recent quizzes)

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MATH101 explores topics such as polynomial factoring, rational expressions, and systems of equations, equipping students with the analytical tools needed for calculus and scientific computation.

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MATH 101
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Uploaded on
June 30, 2025
Number of pages
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Written in
2024/2025
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California State University – MATH 101: College
Algebra Verified Practice Questions with A+
Answers | Final Exam Guide FOR 2025/2026 (the
most recent quizzes)
How to take the complex conjugate - ✔✔flip sign for complex part and leave real part normal

What is the complex arithmetic rule - ✔✔(ai)(b+ci) = -ac+abi

-i*i - ✔✔1

i*i - ✔✔-1

-i*-i - ✔✔-1

Polar radius from cartesian - ✔✔r = √(x^2 + Y^2)

Polar angle from cartesian - ✔✔arctan(x/y)

What is x in polar coordinates - ✔✔x = rcos(theta)

What can a circle centered at (h,k) be parameterized as - ✔✔x = h + rcos(t)
y = k + rsin(t)
What can be interpreted from the following equation?

(x+a)^2 + (y+b)^2 = c - ✔✔A circle with the center (-a,-b) and radius √c

What is the sum of a geometric series - ✔✔S = a_1/1-r, USE a_1 not just ab

If a sequence converges to a limit, how do you find that limit - ✔✔Set limit = L, and therefore
a_n and a_n+1 = L, sub into recursive definition, solve for L

What is a telescoping series - ✔✔A series where nearly every term cancels with the preceding or
following term. They will look like (a -b) + (a_2 - b_2) .... Use partial fraction decomposition if
the series is just one fraction. Next write the general form which is a_1 + a_2 + ... + a_n-1 + a_n.
Finally find the sum of the series by taking the infinite limit. If it is a finite number the original
series converges

How can you find the sum of a series that is a fraction - ✔✔Using partial fraction decomposition
divide the definition into 2 parts to make it of the form of a telescoping series. Then write out the
first few terms of the series and see what cancels. Then the answer is whatever is left over.
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