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Given the function:
Calculates, if they exist, the following six limits:
Step by step
Solved in 4 steps
- How do I prove that the limit does not exist as (x,y)->(0,0) and x cannot equal 0. For (x^2 +4y^2) / x^2.a) calculate the limit x--> -7 x^2+6x-7/x+7 without using L Hoputals rule b) calculate lim x--> ∞ 2x^5-x^4+1/8x^5+x^3+x-2Evaluate the Limits: a) limt->-1(t2+3t+2)/(t2-t-2) b) limx->9 (9x-x2)/(3-x1/2) c) limx->-inf (ex-e-x)/(ex+e-x) Do Not Use L'Hopital's Rule