Paragraph for below questionनीचे दिए गए प्रश्न के लिए अनुच्छेदIf f(x) is a function, then antiderivative of f(x) is represented as ∫f(x)dxGiven ∫ex(f(x)+f′(x))dx=exf(x)+c and ∫(f(x)+x⋅f′(x))dx=x⋅f(x)+cChoose the correct answer.यदि f(x) एक फलन है, तब f(x) के प्रतिअवकलज को ∫f(x)dx रूप में प्रदर्शित किया गया है।दिया है ∫ex(f(x)+f′(x))dx=exf(x)+c तथा ∫(f(x)+x⋅f′(x))dx=x⋅f(x)+cसही उत्तर का चयन कीजिए।Q. ∫ex⋅(sinx+tanx+1secx+1cos2x)dx is equal toप्रश्न - ∫ex⋅(sinx+tanx+1secx+1cos2x)dx का मान है

Paragraph for below questionनीचे दिए गए प्रश

1.	Paragraph for below questionनीचे दिए गए प्रश्न के लिए अनुच्छेदIf f(x) is a function, then antiderivative of f(x) is represented as ∫f(x)dxGiven ∫ex(f(x)+f′(x))dx=exf(x)+c and ∫(f(x)+x⋅f′(x))dx=x⋅f(x)+cChoose the correct answer.यदि f(x) एक फलन है, तब f(x) के प्रतिअवकलज को ∫f(x)dx रूप में प्रदर्शित किया गया है।दिया है ∫ex(f(x)+f′(x))dx=exf(x)+c तथा ∫(f(x)+x⋅f′(x))dx=x⋅f(x)+cसही उत्तर का चयन कीजिए।Q. ∫ex⋅(sinx+tanx+1secx+1cos2x)dx is equal toप्रश्न - ∫ex⋅(sinx+tanx+1secx+1cos2x)dx का मान है
Answer» Paragraph for below question नीचे दिए गए प्रश्न के लिए अनुच्छेद If f(x) is a function, then antiderivative of f(x) is represented as $\int f (x) d x$ Given $\int e^{x} (f (x) + f^{'} (x)) d x = e^{x} f (x) + c$ and $\int (f (x) + x \cdot f^{'} (x)) d x = x \cdot f (x) + c$ Choose the correct answer. यदि f(x) एक फलन है, तब f(x) के प्रतिअवकलज को $\int f (x) d x$ रूप में प्रदर्शित किया गया है। दिया है $\int e^{x} (f (x) + f^{'} (x)) d x = e^{x} f (x) + c$ तथा $\int (f (x) + x \cdot f^{'} (x)) d x = x \cdot f (x) + c$ सही उत्तर का चयन कीजिए। Q. $\int e^{x} \cdot (sin x + tan x + \frac{1}{sec x} + \frac{1}{{cos}^{2} x}) d x$ is equal to प्रश्न - $\int e^{x} \cdot (sin x + tan x + \frac{1}{sec x} + \frac{1}{{cos}^{2} x}) d x$ का मान है

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