To sketch the function g(x) = f(x-2) + 1 = 1 + e^(x-2), start with the graph of e^x. Scale the graph by dividing by e^2 to adjust the amplitude. Then, apply a vertical shift upwards by 1 unit. This transformation results in the desired graph of g(x). The steps provided clarify how to accurately represent the function on a graph.
#1
Death
10
0
I'm new here and I just had a question. I can't seem to get this graphing problem. Sketch g(x)=f(x-2) + 1 = 1 + e^x-2... on a graph. Thank you very much.
I just saw this one. If there are finitely many primes, then
##0<\prod_{p}\sin(\frac\pi p)=\prod_p\sin\left(\frac{\pi(1+2\prod_q q)}p\right)=0##
Of course it is in a way just a variation of Euclid's idea, but it is a one liner.