Calculus Section 1.6 Can you do 59 as a guide for me to do 60? [ATTACH=full]2580[/ATTACH]
lim((f(x)-8)/(x-1), x->1)=10, find lim(f(x)) as x->1 use quotient rule lim((f(x)-8), x->1)/lim(x-1, x->1)=10 lim((f(x)-8), x->1)=10*lim(x-1, x->1)..........for left side use difference rule lim((f(x), x->1)- lim(8, x->1)=10*lim(x-1, x->1)............lim(8, x->1)=8 lim((f(x), x->1)-8=10*lim(x-1, x->1)......lim(x-1, x->1)=0 lim((f(x), x->1)=10*0+8 lim((f(x), x->1)=8
I tried doing 60 a few times. I give up. My work is not even close to what you did on 59. I am lost. Can you please do 60?
if lim (f(x)/x^2)=5 as x->0, find following limits use quotient rule so, lim (f(x))/lim(x^2)=5 as x->0 a. lim (f(x))/lim(x^2)=5 lim (f(x))=5 lim(x^2) .....as x->0 lim (f(x))=5 lim(0^2) =5*0=0 b. lim (f(x)/x) as x->0 lim (f(x)/x)=lim (f(x))/lim(x) ...as x->0 substitute lim (f(x))=0...as x->0 lim (f(x))/lim(x) ...as x->0=lim 0/lim(0)=0
Very good. Visit the link below and tell me if my work is correct. Limit of Greatest Integer Function...1