lim (as x approaches 0) of (2+x)^3 - 8/ x
How do you solve this?
I already tried using the table on my calculator. Doesn't give me the answer.
The answer is 12
How do you solve this?
I already tried using the table on my calculator. Doesn't give me the answer.
The answer is 12
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Next time, use properly parentheses!
limit(((2 + x)^3 - 8)/x, x = 0) = 12
Algebraically,
((2 + x)^3 - 8)/x
diff((2 + x)^3 - 8, x) = 3*(2 + x)^2
diff(x, x) = 1
3*(2 + x)^2 = 3*4 = 12, answer!
limit(((2 + x)^3 - 8)/x, x = 0) = 12
Algebraically,
((2 + x)^3 - 8)/x
diff((2 + x)^3 - 8, x) = 3*(2 + x)^2
diff(x, x) = 1
3*(2 + x)^2 = 3*4 = 12, answer!