Let `f:RtoR`, defined by
`f(x)={{:(3x-2,xlt0),(1",",x=0),(4x+1",",xgt0):}`
Find (i) `f(2)` (ii) `f(-2)` (iii) `f(0)` (iv) `f(3.5)`

If f(x)={(x-1",",xlt0),(1/4",",x=0),(x^2",",xgt0):} , then

If f(x) = {(3x+1,;0lt=xlt=2), (1+9x,;2ltxlt3),(30+2x,;xgt=3):} find (i) f(1) (ii) f(5/2) (iii) f(4)

If f(x)={{:(3x-1" when "xle0),(x+1" when "xgt0):} , find f(-1) and f(0).

If f(x)= {(x^2,"when" ,xlt0),( x ," when", 0lexlt1),( 1/x ," when", x gt1):} F i n d : (i) . f(1//2) (ii) . f(-2) (iii) . f(1) (iv) . f(sqrt(3)) (v) . f(-sqrt(3))

Let f(x){:{(2x+3",",xle0),(3(x+1)",",xgt0.):} Find (i) lim_(xrarr0)f(x)" "(ii)lim_(xrarr1)f(x)

If f(x)={{:(x","" "xlt0),(1","" "x=0),(x^(2)","" "xgt0):}," then find " lim_(xto0) f(x)" if exists.

If f(x)={{:(x","" "xlt0),(1","" "x=0),(x^(2)","" "xgt0):}," then find " lim_(xto0) f(x)" if exists.

If f(x)={{:(x","" "xlt0),(1","" "x=0),(x^(2)","" "xgt0):}," then find " lim_(xto0) f(x)" if exists.