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Can someone tell me how to find the real and complex roots of this polynomial?
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What polynomial?
This one: \[x^4 - 41x^2 = -400\]
Sorry, my internet is really slow.
Any ideas?
You can graph it and find the zeros.
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x^4-41x^2+400=0 See where it touches the x intercepts?
But is there any way I can solve it through factoring? I have to show my work for it.
Could I maybe split the 41x^2 into two numbers?
@RadioEdit Picking up from above, you asked if x^4-41x^2+400=0 will factor (over the set of Integers, I assume). Yes, it will. Look for two numbers that multiply to 400 and add to -41. Hint: When you factor x^4 - 41x^2 + 400 = 0, you should get two binomial factors, each of which is the difference of two squares.
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