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Help!!
 Show that 1 + tan2(x) = sec2(x)​

User PhilD
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2 Answers

15 votes
15 votes

Answer: Not an identity

Explanation:

User Aric TenEyck
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24 votes
24 votes

Answer:

tan2(x) + 1 = sin2(x)/cos2(x) + 1 = [sin2(x) + cos2(x)]/cos2(x) = 1/cos2(x) = (1/cos(x))2 = sec2(x). Thus tan2(x) + 1 = sec2(x).

Explanation:

User Bmarkham
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