square
the square
y = 2(x - (-4))2 + (-21)
Solve the equation for ' y '.
To convert a quadratic equation from standard form (ax^2 + bx + c) to factored form, you first need to find the roots of the equation by using the quadratic formula or factoring techniques. Once you have the roots, you can rewrite the equation as a product of linear factors, such as (x - r1)(x - r2), where r1 and r2 are the roots of the equation. This process allows you to express the quadratic equation in factored form, which can be useful for solving and graphing the equation.
To convert the equation ( y = 58x - 9 ) into standard form ( Ax + By = C ), we can rearrange it. First, subtract ( 58x ) from both sides to get ( -58x + y = -9 ). To have integer coefficients, we can multiply the entire equation by -1, resulting in ( 58x - y = 9 ). Thus, the standard form of the equation is ( 58x - y = 9 ).
whats the equation to convert meters to inches?
In the context of standard form for a linear equation, which is typically expressed as (Ax + By = C), (A), (B), and (C) can indeed be negative numbers, including (A) being negative. However, it's common practice to write the standard form with (A) as a non-negative integer. If (A) is negative, you can multiply the entire equation by -1 to convert it to a standard form with a positive (A).
To convert a quadratic equation from vertex form, (y = a(x - h)^2 + k), to standard form, (y = ax^2 + bx + c), you need to expand the equation. Start by squaring the binomial: ( (x - h)^2 = x^2 - 2hx + h^2 ). Then, multiply by (a) and add (k) to obtain (y = ax^2 - 2ahx + (ah^2 + k)), where (b = -2ah) and (c = ah^2 + k). This results in the standard form of the quadratic equation.
Convert 7.9 million into standard value
That can't be simplified. If you want to convert to a specific unit of mass, please specify which one.
3.91667 = 391667/100000 which cannot be simplified.
To convert a vertex form equation of a parabola, given as ( y = a(x - h)^2 + k ), to standard form ( y = ax^2 + bx + c ), expand the squared term: ( (x - h)^2 = x^2 - 2hx + h^2 ). Then, multiply through by ( a ) and combine like terms: ( y = ax^2 - 2ahx + (ah^2 + k) ). The coefficients ( a ), ( b = -2ah ), and ( c = ah^2 + k ) represent the standard form parameters.