We first look for common factors, but there are none. Therefore, we proceed to factor the quadratic equation using the quadratic formula or by factoring by grouping:
π¦ = 2π₯Β² + 3π₯ β 2
Using the quadratic formula:
π₯ = [β(3) Β± β(3Β² β 4(2)(β2))]/(2(2))
π₯ = [β3 Β± β(25)]/4
π₯ = [β3 Β± 5]/4
Thus, the solutions are:
π₯ = β1/2 or π₯ = 2
Therefore, the factored form of the equation is:
π¦ = 2(π₯ + 1/2)(π₯ β 2)
write the following equations in factored form. Remember to common factor first
(if possible).
π¦ = 2π₯power2 + 3π₯ β 2
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