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lim ( Cos² x )/(Sin x - 1 )
x->π/2
put x = π/2 we get 0/0 form. Now By USING L'HOSPITALS RULE we have.
lim { 2 × (Cos x) × - Sin x }/ { Cos x }
x->π/2
lim { 2 × - Sin x }
x->π/2
-2 × Sin π/2
= -2.
"L'HOSPITALS RULE":- STATES THAT WHENEVER YOU GET 0/0 OR ∞/∞ FORM IN LIMITS. THEN DIFFERENTIATE NUMERATOR AND DENOMINATOR SEPARATELY TILL WE COME OUT FROM THESE TWO FORMS.
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