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We see that the value when approaching from the right matches the value when approaching from the left, and also we see that the value converges to (BLANK). Therefore, the limit…
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We see that the value when approaching from the right matches the value when approaching from the left, and also we see that the value converges to (BLANK). Therefore, the limit…
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Jun 10, 2017
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We see that the value when approaching from the right matches the value when approaching from the left, and also we see that the value converges to (BLANK). Therefore, the limit exists and is given by lim tan(4x)/tan(5x) = (BLANK)
Mathematics
high-school
Nick Ragaz
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The question is the limit of [tan(4x) / tan(5x) ] as x->0.
Both blanks must have the same value.
Limit [tan(4x) / tan(5x) ] as x->0 = Limit of { [sin (4x) / cos (4x) ] / [sin (5x) / cos (5x) ] } as x->0 =
= [4x / 1] / [5x / 1] = 4x / 5x = 4/5
Answer: 4/5
Speedy
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Jun 16, 2017
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