Question: Notes-Final Thoughts on Odd/Even! A function is even if f(-x)= A(x) for all values of x in the domain. A function is odd if f(-x)=

 Notes-Final Thoughts on Odd/Even! A function is even if f(-x)= A(x)

for all values of x in the domain. A function is odd

Notes-Final Thoughts on Odd/Even! A function is even if f(-x)= A(x) for all values of x in the domain. A function is odd if f(-x)= -f(x) for all values of x in the domain. The sum of 2 even functions is_ the sum of 2 odd functions is The product of 2 even functions is_the product of 2 odd functions is. y 1 f( -I); if (x) f is an even function f is an odd function Discussion- Odd, Even or Neither? 1.y = e" plx+ x* + 5 2. f ( x ) = x + + 3.g(x ) = x +- + 5 4. g(x) = x +-+ nx 5. y = 3x(x + 1)(1 - x) 6. y = cos 3x + 5 x + 2x2 7. h(x) = sin x 8. F(x) = - x + 2 X Unit 7 Page 60 Last Edit: 9-22-21

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