If a(x) = loge sinx and B(x) = loge cos x, then find the value of e^a(x) +e^B(x)
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Answer:
answer is 2.
Step-by-step explanation:
e^logesinx + e^logecosx
= (e^loge)^sinx + (e^loge)^cosx { a^mn = (a^m)^n }
= (1)^sinx + (1)^cosx { a^loga = 1 }
= 1 + 1 = 2
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