Find all the roots of:–
j(x) = 32x^10 – 33x^5 + 1
Solve step by step.
Answers should be:–
x = 1
x = 1/2
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Answer:
How should I factorise 32x^10-33x^5+1?
Let x^5 = t
=> x^10 = t²
The expression now becomes 32t² - 33t + 1
This is a quadratic equation that can be easily solved.
t = ( 33 ± √(1089 - 128))/64
= (33 ± √961)/64 = (33 ± 31)/64
= 64/64 or 2/64
= 1 or 1/32
t = 1^5 or (1/2)^5
Substituting value of ‘t’,
=> x = (t)^1/5, we have :
x = 1 or x = 1/2
Step-by-step explanation:
Here is your correct answer
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