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If you mean: 33z-4-20z-5 then it is 13z-9 when simplified

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Simplify expression 3 3z - 4 - 20 z - 5?

33z - 4 - 20z - 5 simplified would be 13z - 1.


How much is 5x 2 8y - 3z 4 x -6?

To simplify the expression (5x^2 + 8y - 3z + 4x - 6), you can combine like terms. The expression combines the terms involving (x), (y), and (z) separately. The final simplified form is (5x^2 + 4x + 8y - 3z - 6).


What is the rational expression of 1 divided by 3z plus 5?

The expression written in the question is the rational expression.


Simplify 2y plus y plus 3z-z?

3y+2z


What is the answer for adding polynomials 2z plus 3z plus 5z plus 4 plus 6x-2x?

We can simplify this expression by combining the like terms. Here the likes terms are the z's and the x's.2z + 3z + 5z = 10z. (If we have 2 of something and add three of the same thing and then 5 of the same thing we will end up with 10 of that thing).Likewise we can combine the x's.6x - 2x = 4x. (You could think of this as 6x + - 2x if this helps with the idea of "combining".)Therefore we are able to simplify this expression as:2z + 3z + 5z + 4 + 6x - 2x = 10z + 4 + 4x.


What is the additive inverse of the algebraic expression 2x y 3z?

help me .. .


what is the answer to this 3x-y-3z?

6


What is the expression 3z2-16z-35 completely factored?

(3z + 5)(z -7)


How can you find the sum of 2z-20 and 3z plus 5?

Add like terms to like: (2z - 20) + (3z + 5) = (2z + 3z) + (-20 + 5) = 5z - 15 2z is shorthand for z+z, 3z is shorthand for z+z+z, so: 2z + 3z = (z+z) + (z+z+z) = z+z+z+z+z = 5z Or, to put it another way, just add the coefficients: 2z + 3z = (2+3)z = 5z.


How do you write an algebreic expression with 5 less than 3 times a number z?

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What is 2(3z-7) plus 5(2z plus 5)?

It is an algebraic expression that can be simplified to: 16z+11


What is 6x 3y 6z 3x 3z 5y?

To simplify the expression (6x \cdot 3y \cdot 6z \cdot 3x \cdot 3z \cdot 5y), first multiply the coefficients: (6 \times 3 \times 6 \times 3 \times 3 \times 5 = 4860). Next, combine the variables: (x^2) (from (x \cdot x)), (y^2) (from (y \cdot y)), and (z^2) (from (z \cdot z)). Thus, the simplified expression is (4860x^2y^2z^2).