SP #6: Unit K Concept 10: Writing A Repeating Decimal As A Fraction

This problem goes over how to write a repeating decimal as a fraction without a calculator. The viewer should pay special attention to how the decimals being added has zeros, there are zeros because of the places of the fraction that is going over. The viewer should also pay attention that it is an infinite series and there is an infinity sign when written in summation notation. Be careful that you don't use a calculator on this problem, especially for solving for the ratio.

Fibonacci Haiku: Doge

Doge

Wow

Such math

Doge is everything 

Doge is life and love 
What would life be without math and doge?

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SP 5: Unit J Concept 6: Partial Fraction Decomposition With Repeated Factors

The trickiest part of this problem is counting up the number of factors that there will be in the problem, we must remember that the number of factors will depend on the exponent. The viewer should pay special attention to why there are zeros in the like terms, there are zeros in the like terms because there are no other numbers in the numerator besides 4x^2.

SP 4: Unit J Concept 5 Partial Decomposition With Distinct Factors

The trickiest part of this problem is decomposing the problem back to the original. The viewer should pay special attention to the problem's setup when it is in A, B, and C. The viewer should be careful to not make one little mistake because that little mistake will cause the whole entire problem to be wrong.

WPP #4: Unit E Concept 3 Finding Maximum and Minimum Values of Quadratic Applications

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SV 1: Unit F Concept 10: 4th and 5th Degree Polynomials

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This problem shows how to solve for a polynomial to the 4th degree, which is also known as a quartic. This video also shows how to solve for the zeroes, how to use the descartes rule of signs, and what we do with a zero hero. The viewer should pay special attention to what I do when I have a zero hero and how i factor it out.

SV 2: Unit G Concepts 1-7 Solving Rational Functions

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This video will be going over how to find the slant and vertical asymptote of a rational function, the hole, domain, x-intercept, and the y-intercept, as well as graphing it. the viewer needs to pay special attention to how the factors of this problem help so much in solving this problem. The trickiest part of this problem is finding the limit notation of the vertical asymptote

SV3: Unit H Concept 7 - Finding Logs given approximations

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This video will be going over how to expand a log when it is in a condensed form using the clues we are given. We must only use the clues we are given to solve the condensed form, the viewer must pay attention to how the clues given will help get the expanded log.

WPP#1: Unit A Concept 6 - Linear Models

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