You have come to the correct place if you are looking to solve the quadratic equation 82x squared plus 73x minus 57 equals 0, also known as 82x² + 73x - 57 = 0. Below, we walk you through how to find the answer.
To find the two possible answers to 82x^2 + 73x - 57 = 0, we will start by rewriting the equation in factored form. Then, we will create two separate equations that we can use to solve 82x² + 73x - 57 = 0.
Below is 82x squared plus 73x minus 57 in factored form. As you can see, 82x² + 73x - 57 has been grouped into two sets of parentheses.
(2x - 1)(41x + 57)
Next, we set each set of parentheses equal to 0 and solve for x to get the two answers to 82x^2 + 73x - 57 = 0.
(2x - 1) = 0
x1 = 1/2
(41x + 57) = 0
x2 = -1 16/41
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