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To simplify the expression "8," you recognize that it is already in its simplest form as a whole number. There are no operations to perform or factors to reduce. Therefore, 8 remains as it is unless you express it in different forms, such as a fraction (8/1) or in terms of its prime factorization (2^3).

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5mo ago

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How do you simplify 10 m-8-4m?

To simplify the expression (10m - 8 - 4m), first combine like terms. Subtract (4m) from (10m) to get (6m). The expression now reads (6m - 8), which is the simplified form.


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To simplify the expression ( fp + 4(f - 2) ), first distribute the 4 into the parentheses: ( 4(f - 2) = 4f - 8 ). This gives you ( fp + 4f - 8 ). The simplified expression is therefore ( fp + 4f - 8 ).


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z + 8 - 2 is an expression, not an equation. An expression cannot be solved. At best, you can simplify it to z + 6.


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Sure thing, honey. To simplify that expression, you just distribute the 8 to both terms inside the parentheses. So, you get 8y + 8z. That's all there is to it, darling.


How do you simplify expression 4 x 8-2?

4 x 8 - 2 = 32 - 2 = 30


Simplify the variable expression which is 6x plus 1 plus 7-3x.?

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It is 16y+23x simplified


What is the answer to a simplified form of the expression 4b - (9b - 8)?

To simplify the expression ( 4b - (9b - 8) ), first distribute the negative sign: ( 4b - 9b + 8 ). Then combine like terms: ( 4b - 9b = -5b ). Thus, the simplified form of the expression is ( -5b + 8 ).


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To simplify the expression 16x - 8 - 5 - 6x - 4, first combine like terms. Combine the x terms by subtracting 6x from 16x to get 10x. Then, combine the constants by adding -8, -5, and -4 to get -17. Therefore, the simplified expression is 10x - 17.


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To simplify the expression (8g - g), you combine like terms. Since both terms involve the variable (g), you can subtract the coefficients: (8 - 1 = 7). Therefore, the simplified expression is (7g).


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To simplify an expression, combine like terms and reduce fractions where possible. For example, in the expression (3x + 5x - 2), you would combine the (x) terms to get (8x - 2). If the expression involves fractions, such as (\frac{4}{8}), it can be simplified to (\frac{1}{2}). The goal is to express the original expression in its simplest form.