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Angles are well behaved is they lie in first quadrent. They are intelligent if they make domain of f+g and g equal. Finally, the angles for which h(Φ) is defined are handsome. Find the tan of minimum, well behaved, intelligent, and handsome number. Given that f(x)=√(βx 2 -2(β 2 -3)x-12β) g(x)=ln (x 2 -49) h(Φ)= ln[∫4cos 2 √t dt (limit o to Φ 2 ) -Φ 2 ]
Hello student,Please find my response to your question belowIam not able to interpret your query.And your question seems to be incomplete SO please recheck the question and post it again correctly so that i can provide you with a meaningful answer.
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