Which of the following is a exponential function that is shifted 3 up and 2 left
Find the inverse function of the following equation
Find two different ways to decompose this function
Dealing with rational equations. Watch the following video
Do you have any questions?
Given the following addition problem, explain verbally what do you have to do to add these two fractions?
Given the following addition problem, explain verbally what do you have to do to add these two fractions?
on a scale from 1-5 how comfortable are you manipulating rational equations like this? where 1 is very uncomfortable, you need a lot of practice, and 5
If I were to ask you to find the roots of
Watch the following video on rational word problems.
Do you have any questions?
Summarize some aspect of the video that you feel you understood well.
Consider the following question. Jimmy bikes 30 miles before his tire went flat. He then walked six miles the rest of the way. His speed walking was 12 miles per hour less than his speed biking, but he spent the same amount of time walking as biking. How fast was he biking". do you think
In what way are the questions similar?
in what way are they different?
You should have a pretty firm grasp on how to solve radical equations as well as rational equations. what are the basic pitfalls you have remember when checking your work on a radical equation
If you wrote "making sure you don't leave a radical in the denominator" in the last question, that is one answer, but not the one I was looking for. The trick to remember there is to multiply by 1, where the 1 is a fraction of the conjugate over itself. So: for example, I want to rationalize the denominator of
What do I multiply this by to rationalize the denominator?
Combine the skills - add the following expressions into one fraction
There is going to be a quiz thursday. Use this section to help review for it. Analyze the following function
I know the definitions of all the terms in question #14
for what situation can I solve for the inverse of a function f(x) and find g(x) and realize that g(f(x))=x, but f(g(x)) does not equal x?
do you know how to
yes | no | |
|---|---|---|
translate a function horizontally | ||
translate a function vertically | ||
stretch a function horizontally | ||
stretch a function vertically | ||
compress a function vertically | ||
compress a function horizontally |
Find and simplify the function f(g(x)) given that
and
List all the ways the following function is transformed from the parent function
Ok, how are you feeling about:
dealing with rational expressions
dealing with rational word problems
multiplying to get the least common denominator
just dealing with the fallout of finding the most convenient denominator
Dealing with radical equations
Ive got this
im fuzzy
so confused