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Question Number 159744 by 0731619 last updated on 20/Nov/21

Answered by gsk2684 last updated on 20/Nov/21

(0/0) form, apply L′hospital rule  lim_(x→2) ((−(cos (π/x))(−(π/x^2 )))/((sin πx)π))=(1/4)lim(((cos (π/x)))/((sin πx))) _(x→2)   again apply the same rule  (1/4)lim_(x→2) (((−sin  (π/x))(−(π/x^2 )))/((cos  πx)π)) =(1/4)(((−sin  (π/2))(−(π/2^2 )))/((cos  2π)π))   =(1/4)(((−1)(−(π/4)))/((1)π)) =(1/(16))

00form,applyLhospitalrulelimx2(cosπx)(πx2)(sinπx)π=14lim(cosπx)(sinπx)x2againapplythesamerule14limx2(sinπx)(πx2)(cosπx)π=14(sinπ2)(π22)(cos2π)π=14(1)(π4)(1)π=116

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