Sketch the graph of a function f that satisfies the given values:
f(0) is underfined `lim_(xto0)f(x)=4`,
f(2) = 6, `lim_(xto2)f(x)=3`

Sketch the graph of a function f that satifies the given values: f(0) is undefined lim_( x to 0) f(x)=4 , f(2)=6 , lim_(x to 2) f(x)=3

Sketch the graph of a function f that satisfies the given values: f(-2) = 0 , f(2) = 0 , lim_(xto-2)f(x)=0 lim_(xto2)f(x) does not exist.

Sketch the graph of a function f that satifies the given values: f(-2)=0 , f(2)=0 , lim_(x to -2) f(x)=0 , lim_(x to 2) f(x) does not exist.

lim_(xto0)(tan2x)/x

lim_(xto0)(1-cosx)/x^(2)

Sketch the graph of an example of a rational function f that satisfies all the given conditions. (i) f(0)=0,f(1), lim_(xrarroo) f(x)=0,f " is odd" (ii) lim_(xrarr0^(+)) f(x)=oo,lim_(xrarr0^(-)) f(x)=-oo,lim_(xrarroo) f(x)=1,lim_(xrarr-oo) f(x)=1 (iii) lim_(xrarr-2) f(x)=oo, lim_(xrarr-oo) f(x)=3,lim_(xrarroo) f(x) = 3 , f(0)=0

Find lim_(xto5)f(x) , where f(x)=|x|-5

Find lim_(xto0)((2+x)^5-2^5)/x