Wednesday
April 16, 2014

Homework Help: Calculus

Posted by Rory on Sunday, December 4, 2011 at 8:45pm.

Let f(t) be an odd function

Using properties of the definite integral plus simple
substitution show that if f is continuous on [−a, a] for a positive number a, then
Z a
−a
f(t) dt = 0

Answer this Question

First Name:
School Subject:
Answer:

Related Questions

odd and even functions - Using f is odd if f(-x) = -f(x) or even if f(-x) = f(x...
college algebra - Let f denote an odd function and g an odd function. Decide ...
Calculus, check my answers, please! 3 - Did I get these practice questions right...
Math - Let f and g be two odd functions. Prove that: a) f + g is an odd function...
Algebra - Let f(x) = 1 3x^2. Which of the following is true? Give a brief ...
Algebra - Confused Please Help! Thanks! Let f(x) = 1 3x^2. Which of the ...
Algebra - Let f(x) = 1 3x^2. Which of the following is true? Please give us a ...
Algebra - Let f(x) = 1 3x^2. Which of the following is true? Give a brief ...
pre-calculus - is the function of f(x)=x^2-4x even, odd, or neither? oh and on ...
CALCULUS DERIVATIVES CONTINUITY - Let f be the function defined by the piecewise...

Search
Members