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Q: What quantity should be added to both sides of this equation to complete the square x2-10x 3?

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A quadratic equation can be solved by completing the square which gives more information about the properties of the parabola than with the quadratic equation formula.

If you take an equation such as Ax2+ Bx+c=0, you can complete the square and then use the square root property to solve it. That is how we derive the quadratic equation. For example, x2+2x-9=0 We write this as (x+1)2=10 bu completing the square then the square root property tell us that x+1 is PLUS OR MINUS Square root of 10

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a square is ab square

A quadratic equation.

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A quadratic equation can be solved by completing the square which gives more information about the properties of the parabola than with the quadratic equation formula.

Of or pertaining to a square, or to squares; resembling a quadrate, or square; square., Tetragonal., Pertaining to terms of the second degree; as, a quadratic equation, in which the highest power of the unknown quantity is a square.

the square

In Mathematics, it can mean a number or quantity that when multiplied by itself, typically a specified number of times, gives a specified number or quantity. It can be short for square root or it can be a value of an unknown quantity satisfying a given equation.

You would add 4.

You should take the DERIVATIVE of the number or equation

with the quadratic equation being ax2+bx+c and the formula being x=[-b±(b2-4ac)1/2]/2a just plug in the values for a b and c the quantity raised to the one half denotes a square root of that quantity.

The square of a vector quantity is the vector magnitude times itself without a change in the orientation.

x = 0 or x =-5

one quantity varies directly as the square of the other quantity. in symbols, y = kx squared

1st equation of motion:v=u+at 2nd equation of motion:s=ut+1/2at square 3rd equation of motion:v square-u square=2as

If you know how to complete the square, this link will finish the job for you. http://www.mathsisfun.com/algebra/quadratic-equation-derivation.html

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