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How do you find the domain, x intercept and vertical asymptotes of #f(x)=log_10(x+1)#?

How do you write these expressions as single logarithms?
1. #4 log 2 + log 6#
2. #3log_2 62#
3. #5 log 3  2 log 8#

How do I find the stretches of a transformed function?

How do you graph #y=2^x#?

How do you graph #y=log_2(x5)3#?

How do you use polynomial long division to divide #(4x^2x23)div(x^21)# and write the polynomial in the form #p(x)=d(x)q(x)+r(x)#?

How do you graph #f(x) = (x4)^2+5#?

A polynomial function #p# can be factored into seven factors: #( x3), ( x+1)#, and 5 factors of #(x 2)#. What are its zeros with multiplicity, and what is the degree of the polynomial? Explain.

How do you graph #y=(x+2)/(x3)# using asymptotes, intercepts, end behavior?

How do you graph #y=3/(2x)# using asymptotes, intercepts, end behavior?

How can the graph #x^2# be transformed to #(x+2)^23#?