lim(x rarr 1)f(x) ਪਤਾ ਕਰੋ ਜਿੱਥੇ f(x)= {...

`lim_(x rarr 1)f(x)` ਪਤਾ ਕਰੋ ਜਿੱਥੇ `f(x)= {(x^2-1,xle1),(-x^2-1,x>1):}` ਹੈ।

Verified by Experts

The correct Answer is:

`-2`

LIMITS AND DERIVATIVES
OMEGA PUBLICATION|Exercise IMPORTANT QUESTIONS FROM MISCELLANEOUS EXERCISE|9 Videos
LIMITS AND DERIVATIVES
OMEGA PUBLICATION|Exercise MULTIPLE CHOICE QUESTION|26 Videos
CONIC SECTIONS
OMEGA PUBLICATION|Exercise Multiple Choice Questions (MCQs)|26 Videos
LINEAR INEQUALITIES
OMEGA PUBLICATION|Exercise Multiple Choice Questions |15 Videos

Similar Questions

Explore conceptually related problems

Find lim_(x rarr 1)f(x) where f(x)= {(x^2-1,xle1),(-x^2-1,x>1):}

Find underset(xrarr1)lim f(x) , where f(x)={(x^2-1, x le 1),(-x^2-1, x>1):}

Find lim_(x rarr 0) f(x) , and lim_(x rarr 1) f(x) , where : f(x)= {(2x+3,",",xle0),(3(x+1),",", x>0.):}

Find lim_(x rarr 0)f(x) and lim_(x rarr 1) f(x) , where f(x)={(2x+3,xle0),(3(x+1),x>0):}

lim_(x rarr 1)[x^3-x^2+1] is :

lim_(x rarr 0) ((x+1)^5-1)/x is :

Find k, so that underset(xrarr2)lim f(x) may exist, where f(x)={(x^2+1, xle2),(x+k, x>2):}

Find underset(xrarr0)f(x) where f(x)={(2x+3, xle0),(3(x+1), x>0):}

Find k so that : lim_(x rarr 2)f(x) exists, where : f(x)={(2x+3,"," if xle2), (x+2k,"," if x>2.):}