First tell me the expression, then I'll tell you what the first step is in simplifying it.
It's possible to perform other operations first. But if you try it, there's a muchbigger chance that you'll get all tangled up and your result will be wrong.
it is a one-step equation
When you replace the variable with a number and perform the operations, you evaluate an expression. This process involves substituting the numerical value for the variable and simplifying the expression according to the given operations. Evaluation is a fundamental concept in mathematics and is used to determine the value of the expression under specific conditions.
To reduce a fraction to its lowest terms divide the numerator and the denominator by their highest common factor
To put a plus or minus sign with the digit 5
Its bodmasbrackets offdivisionmultiplicationadditionsubtraction
I suggest that the next step should be identifying "this" expression.
The first step in simplifying the expression ( 2x(x-3) + x^2(8-2x) ) is to distribute the terms in each part of the expression. This means multiplying ( 2x ) by both terms in ( (x-3) ) and ( x^2 ) by both terms in ( (8-2x) ). After distribution, you can combine like terms to further simplify the expression.
The first step in solving a multistep equation with an expression in parentheses is to apply the distributive property, if necessary, to eliminate the parentheses. This involves multiplying the term outside the parentheses by each term inside. After simplifying, you can then combine like terms and isolate the variable to solve the equation.
the 1st step is either to take out something in common like 2x+2 is the same as 2(x+1) or to combine like terms, like you know that 2x+x+3x can be simplified to 6x
A
If 14e + 10f = 12f, the first step towards simplifying the expression is subtracting 10f from each side. You therefore have 14e = 2f, which you can divide by 2 to isolate f. Solution: 7e = f
blow me
That is called 'solving'.
23.400000000000002
There are a few rules for simplifying an algebraic expression. Specifically, one should combine like terms, and then they should try to isolate the variable by doing the opposite, either multiplication or division.
Substituting a numerical value for each variable in an expression and then simplifying the resulting expression is known as evaluating the expression. This process involves following the order of operations, which includes performing operations inside parentheses first, then exponents, multiplication and division from left to right, and finally addition and subtraction from left to right. By replacing variables with specific numbers, we can determine the exact value of the expression based on those inputs.