To write a quadratic equation in standard form, use the format ( ax^2 + bx + c = 0 ), where ( a ), ( b ), and ( c ) are constants, and ( a \neq 0 ). Start with the equation in any other form and rearrange it to have the ( x^2 ) term first, followed by the ( x ) term, and then the constant term. Ensure all terms are on one side of the equation, leaving zero on the other side. For example, if you have ( x^2 + 5x - 4 = 3 ), you would rearrange it to ( x^2 + 5x - 7 = 0 ).
ax2 + bx + c
First, write the equation in standard form, i.e., put zero on the right. Then, depending on the case, you may have the following options:Factor the polynomialComplete the squareUse the quadratic formula
Ax2 + Bx + C = 0'A', 'B', and 'C' are numbers (constants).
To express the equation (2x^2 + 3x + 90) in standard quadratic form, we can simply write it as (2x^2 + 3x + 90 = 0). This represents a quadratic equation where (a = 2), (b = 3), and (c = 90). The equation can be solved for (x) using the quadratic formula or factoring, if applicable.
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readuse the answer
ax2 + bx + c
Write an algorithm to find the root of quadratic equation
First, write the equation in standard form, i.e., put zero on the right. Then, depending on the case, you may have the following options:Factor the polynomialComplete the squareUse the quadratic formula
Ax2 + Bx + C = 0'A', 'B', and 'C' are numbers (constants).
To express the equation (2x^2 + 3x + 90) in standard quadratic form, we can simply write it as (2x^2 + 3x + 90 = 0). This represents a quadratic equation where (a = 2), (b = 3), and (c = 90). The equation can be solved for (x) using the quadratic formula or factoring, if applicable.
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An example of a quadratic equation is ( ax2 bx c 0 ), where ( a ), ( b ), and ( c ) are constants and ( x ) is the variable.
Write the quadratic equation in the form ax2 + bx + c = 0 then the roots (solutions) of the equation are: [-b ± √(b2 - 4*a*c)]/(2*a)
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Write the quadratic equation in the form ax2 + bx + c = 0 The roots are equal if and only if b2 - 4ac = 0. The expression, b2-4ac is called the [quadratic] discriminant.
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