Question 2: Examine the continuity of the function f (x) = 2x² – 1 at x = 3.
Class 12 - Math - Continuity and Differentiability
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Answered by
0
At x = 3
f(x) = f(3) = 2(3)²-1 = 17
Now lim x→3 f(x)
= lim x→3 2x²-1
= 2(3)²-1 = 17
therefore f(3) = lim x→3 f(x)
Hence function is continuous at x = 3
f(x) = f(3) = 2(3)²-1 = 17
Now lim x→3 f(x)
= lim x→3 2x²-1
= 2(3)²-1 = 17
therefore f(3) = lim x→3 f(x)
Hence function is continuous at x = 3
Answered by
2
The given function is continuous at x=3.
It is because, f(3) = limx→3 f(x).
Refer to the attachment....
Hope helps....✌
It is because, f(3) = limx→3 f(x).
Refer to the attachment....
Hope helps....✌
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