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How do I solve x(3x-17)=0 using the square root property

User Wootage
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1 Answer

5 votes

Answer:

x = 0 or
x = (17)/(3)

Explanation:

We have the quadratic equation of variable x and we have to solve the equation using the square root property.

Now, we have x(3x - 17) = 0

⇒ 3x² - 17x = 0


3(x^(2)  - (17)/(3)x ) = 0


x^(2) - 2 * ((17)/(6)) * x + ((17)/(6) )^(2) = ((17)/(6) )^(2)


(x - (17)/(6))^(2) = ((17)/(6) )^(2)

Now,square rooting both sides we get,


x - (17)/(6) = \pm(17)/(6)

Therefore, either x = 0 or
x = (17)/(3) (Answer)

User Micahmills
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8.6k points

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