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You can simplify this expression by using #(x+3)^(1/3)# as a commonfactor.. Focusing solely on the exponents, you need to find the relationship between #1/3#, the exponent of the first term, and #4/3#, the exponent of the second term, so that
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Partial Fractions Decomposition Dr. Philippe B. Laval Kennesaw State University August 26, 2008 Abstract This handout describes partial fractions decomposition and …
Thanks for the A2A Take 3^x common from both 3^(x-1) and 3^(x+1) as the first step. After that solve the equation. Here I shall use a basic concept of Index ::– if a^x = a^m [ a≠1 ] then x=m [ where x is a variable and m is a real number ] If a=1…
Solve the function for numbers around x=-3, since that is the domain function. Then connect the results you find, forming two curves. This is a reciprocal function , so it has a domain restriction.
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Learn with Tiger how to do {(y-1)/(x+3)-(-3/4)=0}fractions in a clear and easy way : Equivalent Fractions,Least Common Denominator, Reducing (Simplifying) Fractions
1/x + 3/x + 5 = 4/x+3 4/x + 5 = 4/x + 3 4/x – 4/x = -2 0 = -2 There does not seem to be an answer, did you write the correct equation?? · 9 years ago
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