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Question 596771: I keep looking at this problem, and I know it's basic, but I cannot remember how to solve it.I have a similar problem on an exam, so I'm hoping to remember the process before attempting the exam. Thanks!
Simplify by removing factors of 1.
X^2-9x+20/X^2+x-20
Click here to see answer by rapaljer(4667)  |
Question 597877: I am trying to finish a problem where I am multiplying rational expressions. This is what I have simplified it down to: (c-1)*(2c+1)/(c^(2)-1). I know I must factor out (c-1) and (c^(2)-1) and the greatest common factor is (c-1). I have used algebra.com's solver and I know the answer is (2c+1)/(c+1). But how do I get (c+1) from factoring (c^(2)-1) by (c-1)? Thank you!
Click here to see answer by jim_thompson5910(28595) |
Question 597723: In this discussion, you are assigned two rational expressions with which you will then do a variety of math work. Remember that each polynomial must be fully factored and that you can only cancel factors; you cannot cancel terms. Read the following instructions in order and view the example to complete this discussion:
Find your two rational expressions in the list below based on your first initial.
k^2+k-42/1-k and k^2-k-30/k-1
Find the domain of each of the rational expressions. (Identify which values of x will make the denominator zero and thus are not allowed in the domain.)
Divide your first rational expression by the second one. Write the answer in lowest terms.
Find and state the common denominator between the two expressions. Build up each expression so that it has the common denominator. (Remember not to do any canceling at this point since you need those extra factors for the common denominator.)
Add the two rational expressions together. Factor again if possible, and present the answer in lowest terms.
Incorporate the following five math vocabulary words into your discussion. Use bold font to emphasize the words in your writing (Do not write definitions for the words; use them appropriately in sentences describing your math work.):
Domain
Lowest terms
Opposites
LCD
Build up
Click here to see answer by KMST(1868)  |
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