Q: How do you solve disturbitive property solve for x?

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Subtraction property if x+12=24 the subtraction property lets us minus 12 from both sides to get x+12-12=24-12 the twelves on both sides cancel each other out by the way, to get x=12, your answer

The distributive property is a property that connects multiplication and addition. In symbols: a x (b + c) = (a x b) + (a + c). We use this property on a daily basis, when we do a multiplication with pencil and paper, with numbers of more than one digit. For example, 2 x 12 = 2 x (10 + 2) = (2 x 10) + (2 x 2). It is also very useful in that it helps solve different algebraic problems.

The zero product property is used to solve equations using factoring. Ex x2 + 5x = 4 .... 1st rearrange to = 0 x2 - 3x- 4 = 0 .... now factor left side (x-4)(x+1) = 0 .... now make 2 separate equations and solve x-4 = 0 so x = 4 .... x+1 = 0 so x = -1

x*4 = 16Divide both sides by 4 to give x = 4Equals multiplied by equals are equal.

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A proper question would help.

28

Without an equality sign it is not an equation

If you mean: 14x = 35 then the value of x is 2.5

x^2 = 64 x = +,- square root of 64 = +,- 8. Thus, x = -8 or x = 8

3894 x 6 = (3000 x 6) + (800 x 6) + (90 x 6) + (4 x 6)

Subtraction property if x+12=24 the subtraction property lets us minus 12 from both sides to get x+12-12=24-12 the twelves on both sides cancel each other out by the way, to get x=12, your answer

You just plug in the value of the given variable. For example: y=3+2 2y=x (now you substitute y for 3+2) 2(3+2)=x (now solve the equation using distributive property) 6+4=x 10=x Tuhduh!! All done using the substitution property.

The property that is essential to solving radical equations is being able to do the opposite function to the radical and to the other side of the equation. This allows you to solve for the variable. For example, sqrt (x) = 125.11 [sqrt (x)]2 = (125.11)2 x = 15652.5121

The distributive property is a property that connects multiplication and addition. In symbols: a x (b + c) = (a x b) + (a + c). We use this property on a daily basis, when we do a multiplication with pencil and paper, with numbers of more than one digit. For example, 2 x 12 = 2 x (10 + 2) = (2 x 10) + (2 x 2). It is also very useful in that it helps solve different algebraic problems.

The zero product property is used to solve equations using factoring. Ex x2 + 5x = 4 .... 1st rearrange to = 0 x2 - 3x- 4 = 0 .... now factor left side (x-4)(x+1) = 0 .... now make 2 separate equations and solve x-4 = 0 so x = 4 .... x+1 = 0 so x = -1