Q: Do you always have to use the distributive property to solve algebra equations?

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There is no "distributive property" involved in this case. A distributive property always involves two operations, usually multiplication and addition. It states that a(b+c) = ab + ac.There is no "distributive property" involved in this case. A distributive property always involves two operations, usually multiplication and addition. It states that a(b+c) = ab + ac.There is no "distributive property" involved in this case. A distributive property always involves two operations, usually multiplication and addition. It states that a(b+c) = ab + ac.There is no "distributive property" involved in this case. A distributive property always involves two operations, usually multiplication and addition. It states that a(b+c) = ab + ac.

No. There is a property of numbers called the distributive property that proves this wrong. a- ( b - c) is NOT the same as (a-b) -c because: a-(b-c) = a-b+c by the distributive property a-b+c = (a-b) + c by the definition of () (a-b)+c is not always equal to (a-b)-c

not always.

The distributive property works is defined for multiplication and addition: a (b + c) = ab + ac also: (a + b)c = ac + bc For a division, it works if you can convert it into a multiplication, in a form similar to the above. For example: (10 + 2) / 2 can be converted into a multiplication; in this case, dividing by 2 is equivalent to multiplying by 1/2: (10 + 2) (1/2) = (10 x 1/2) + (2 x 1/2) If the sum is in the divisor, for example: 15 / (1 + 2) then there is no way you can convert it into an equivalent multiplication, which conforms to the forms used for the distributive property.

you can answer it by studying always and listening to the teacher

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There is no "distributive property" involved in this case. A distributive property always involves two operations, usually multiplication and addition. It states that a(b+c) = ab + ac.There is no "distributive property" involved in this case. A distributive property always involves two operations, usually multiplication and addition. It states that a(b+c) = ab + ac.There is no "distributive property" involved in this case. A distributive property always involves two operations, usually multiplication and addition. It states that a(b+c) = ab + ac.There is no "distributive property" involved in this case. A distributive property always involves two operations, usually multiplication and addition. It states that a(b+c) = ab + ac.

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No. There is a property of numbers called the distributive property that proves this wrong. a- ( b - c) is NOT the same as (a-b) -c because: a-(b-c) = a-b+c by the distributive property a-b+c = (a-b) + c by the definition of () (a-b)+c is not always equal to (a-b)-c

The answer to your question is a yes. The Distributive property is a property, which is used to multiply a term and two or more terms inside the parentheses.

Equations always contain an

Hey are you in Pre-Algebra from BOston Middle SChool

not always.

you can do the traditional multiplication 23 x 7= or you can use the distributive property 7x20=? and 7x3=? add them together to get 161 You always have the choice of doing it by calculator or by pencil.

The distributive property works is defined for multiplication and addition: a (b + c) = ab + ac also: (a + b)c = ac + bc For a division, it works if you can convert it into a multiplication, in a form similar to the above. For example: (10 + 2) / 2 can be converted into a multiplication; in this case, dividing by 2 is equivalent to multiplying by 1/2: (10 + 2) (1/2) = (10 x 1/2) + (2 x 1/2) If the sum is in the divisor, for example: 15 / (1 + 2) then there is no way you can convert it into an equivalent multiplication, which conforms to the forms used for the distributive property.

Algebra is not affected by language. It is almost always done in writing.

If you multiply or divide an equation by any non-zero number, the two sides of the equation remain equal. This property is almost always needed for solving equations in which the variables have coefficients other than 1.

The answer depends on the level of mathematics and physics. You would use: algebra, geometry, vector algebra, differential calculus, integral calculus, complex mathematics, matrix algebra, probability.