| Problem 101476 solved by edjones |
| Published: December 31, 1969, 7:00 pm |
| This problem was solved by edjones: I need help. Find functions f and g so that h(x)= (f*g)(x). h(x)=6/x^2+8 . Choices are f(x)=1/x , g(x)=6/x+8 or f(x)=x , g(x)=6/x+8 or f(x)=x+8 , g(x)=6/x^2 or f(x)=6/x^2 , g(x)=8 Thank you |
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| Problem 145020 solved by stanbon |
| Published: December 31, 1969, 7:00 pm |
| This problem was solved by stanbon: PLEASEEE 1. Find functions f and g so that f [g(x)] = H(x) where H(x)=(1+x^2)^3 2. If g(x)=x^2+4x+2 find g(2) and g(x+2) 3. For f(x)=4x+1 and g(x)=x^2-2x-4 find (g-f)(x). Simplify the answer. 4.What is the function which would intersect the y-axis 2 positions up(vertical) from the function f(x)=x^2 |
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| UNsolved problem 145154 added to Square-cubic-other-roots |
| Published: December 31, 1969, 7:00 pm |
| Click on the link to solve this problem: find function f and g so that h(x)=(fg)(x) h(x) = 6/x square +8 |
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| Problem 145154 solved by stanbon |
| Published: December 31, 1969, 7:00 pm |
| This problem was solved by stanbon: find function f and g so that h(x)=(fg)(x) h(x) = 6/x square +8 |
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| UNsolved problem 161422 added to Polynomials- |
| Published: December 31, 1969, 7:00 pm |
| Click on the link to solve this problem: SOMEONE HELP PLEASE: Find functions f and g so that h(x) = (f o g)(x). h(x) = cube root (59x^2 + 78) |
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