Evaluate the following limit
lim x -> 0 sin x[cos (1/x^2) + sin (1/x^2)]

The limit would present itself in the form

Obviously, you can't evaluate the two expressions

But since sine and cosine functions are always between -1 and 1, the sum of these will be a number between -2 and 2.

So, the limit presents itself in the form

Since you have the product of a quantity which tends to zero, sin(x), and a quantity which is bounded, cos(1/x^2)+sin(1/x^2).

4

step-by-step explanation:

6 (donuts) divided by 3 is 2.

so 2/3 means 2 times 2, which is 4/6.

you get two and your friend gets four.

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step-by-step explanation:

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