〖lim〗┬(x→0) (x^2-3sinx)/x

2 answers:

7 0

Lim (x²-3sinx)/3 => lim(x²/x) -lim(3sinx)/x
x→0
lim(x²/x) -lim(3sinx)/x ==> lim(x) -lim (3sinx)x
x→0 x→0
= 0 + lim(3sinx/x)
Let's find the limite of 3(sinx/x)
Limit os sinx/x when x →0 equal to 1 & for 3sinx it will be 3

So 〖lim〗┬(x→0) (x^2-3sinx)/x = 3

romanna [79]4 years ago

3 0

-3 is the answer use L hospital's rule.

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