Question
Prove the following identities:
$\big(1+\tan^2\theta\big)\big(1+\cot^2\theta\big)=\frac{1}{\big(\sin^2\theta-\sin^4\theta\big)}$
$\big(1+\tan^2\theta\big)\big(1+\cot^2\theta\big)=\frac{1}{\big(\sin^2\theta-\sin^4\theta\big)}$
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| Number of letters | $1-4$ | $4-7$ | $7-10$ | $10-13$ | $13-16$ | $16-19$ |
| Number of surnames | $6$ | $30$ | $40$ | $16$ | $4$ | $4$ |
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Class
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$0-10$
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$10-20$
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$20-30$
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$30-40$
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$40-50$
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Frequency
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$7$
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$10$
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$15$
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$8$
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$10$
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