Find (i) `lim_(x to 5) 6`
(ii) `lim_(x to 2) x`
(iii)` lim_(x to 3) [x + 2]`
(iv) `lim_(x to 2) [4x + 2]`

The graph of y = f(x) is as shown in the following figure. Find the following values (i) f(-3)" "(ii) f(-2)" "(iii) f(0) (iv) f(2)" "(v) f(3)" "(vi) lim_(x to -3) f(x) (vii) lim_(x to 0) f(x)" "(viii)lim_(x to 2) f(x)" "(ix) lim_(x to 3) f(x) (x) lim_(x to 2^(-)) f(x)" "(x i)lim_(x to -2^(+)) f (x)" "(x ii)lim_(x to 0^(-)) f(x) (x iii) lim_(x to 0^(+)) f(x)

The graph of y = f(x) is as shown in the following figure. Find the following values (i) f(-3)" "(ii) f(-2)" "(iii) f(0) (iv) f(2)" "(v) f(3)" "(vi) lim_(x to -3) f(x) (vii) lim_(x to 0) f(x)" "(viii)lim_(x to 2) f(x)" "(ix) lim_(x to 3) f(x) (x) lim_(x to 2^(-)) f(x)" "(xi)lim_(x to -2^(+)) f (x)" "(x ii)lim_(x to 0^(-)) f(x) (x iii) lim_(x to 0^(+)) f(x)

The graph of y = f(x) is as shown in the following figure. Find the following values (i) f(-3)" "(ii) f(-2)" "(iii) f(0) (iv) f(2)" "(v) f(3)" "(vi) lim_(x to -3) f(x) (vii) lim_(x to 0) f(x)" "(viii)lim_(x to 2) f(x)" "(ix) lim_(x to 3) f(x) (x) lim_(x to 2^(-)) f(x)" "(xi)lim_(x to -2^(+)) f (x)" "(x ii)lim_(x to 0^(-)) f(x) (x iii) lim_(x to 0^(+)) f(x)

Evalute (i) lim_(x to 1) [(x)/(2)] (ii) lim_(x to 2) [x^(2) - 5]

Evalute (i) lim_(x to 1) [(x)/(2)] (ii) lim_(x to 2) [x^(2) - 5]

Find (i) underset(x to 5)(lim 6) (ii) underset(x to 2)(lim x) (iii) underset(x to 3)(lim [x + 2]) (iv) underset(x to 2)(lim 4x + 2])

Find (i) underset(x to 5)(lim 6) (ii) underset(x to 2)(lim x) (iii) underset(x to 3)(lim [x + 2]) (iv) underset(x to 2)(lim 4x + 2])

Find lim_(x to 0) ((2+x)^5-2^5)/x