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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)=√(βx2-2(β2-3)x-12β) g(x)=ln (x2-49) h(Φ)= ln[∫4cos2 √t dt (limit o to Φ2 ) -Φ2 ]
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)=√(βx2-2(β2-3)x-12β)
g(x)=ln (x2-49)
h(Φ)= ln[∫4cos2 √t dt (limit o to Φ2 ) -Φ2 ]
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