If f(x) is an odd function of x, then show that, int_(-a)^(a)f(x)dx=0. | 12 | DEFINITE INTEGRAL ...

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If f(x) is odd, then this integral is zero, Proof (ILIEKMATHPHYSICS) If f(x) is odd, then this integral is zero, Proof (ILIEKMATHPHYSICS)
properties of integrals#integ.[-a to a f(x)]dx=0 , if f is an odd function#shorts #nda #jeemains properties of integrals#integ.[-a to a f(x)]dx=0 , if f is an odd function#shorts #nda #jeemains
If f(x) is an odd function, then `int_(-a)^(a)f(x)dx=0`. |Class 12 MATH | Doubtnut If f(x) is an odd function, then `int_(-a)^(a)f(x)dx=0`. |Class 12 MATH | Doubtnut
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Proof that the Integral of an Odd Function is 0 (Symmetric Integral). 💪 Proof that the Integral of an Odd Function is 0 (Symmetric Integral). 💪
Proof that the Integral of an Odd Function is 0 (Symmetric Integral). Proof that the Integral of an Odd Function is 0 (Symmetric Integral).
If f(x) is an odd function then `int_(-a)^(a)f(x)` is equal to- If f(x) is an odd function then `int_(-a)^(a)f(x)` is equal to-
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