prove that sec²A + cos²A can never be less than 2
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Let us put A=0° So.... Sec²0°+cos²0°=infinite (or not defined) Let's put it equal to 30°... So.... Sec²30+cos²30°=4/3+3/4=25/12≈2.08 Now.... For A=45° We get sec²45°+cos²45=2.5 So......for all values of A the sum will be always more than 2
shreyakabra:
thanks
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