ab + x
The expression is: 5(b + x)
ba + x
The expression is: b^2 +d
To add two rational expressions with the same denominator, you simply add the numerators together while keeping the denominator unchanged. The result is a new rational expression represented as (\frac{a + b}{c}), where (a) and (b) are the numerators of the original expressions, and (c) is the common denominator. Make sure to simplify the resulting expression if possible.
The expression "-b".
A - B = A + (-B) A - B = A + (-B) A - B = A + (-B) A - B = A + (-B)
The correct simplification of the expression b^5 x b^4 is b^(5+4) which equals b^9. This is because when multiplying two terms with the same base, you add the exponents. In this case, b^5 x b^4 simplifies to b^(5+4) which is equal to b^9.
To evaluate the variable expression 3a + 2b, you need specific values for the variables a and b. Once you have those values, you substitute them into the expression and perform the arithmetic operations. For example, if a = 4 and b = 5, then 3(4) + 2(5) = 12 + 10 = 22. This gives you the final value of the expression.
The value of a + b depends on the values of the individual variables.The expression a + b cannot be simplified.
The answer is b+1. Therefore the algebraic expression for this is b+1
b + 1 is b plus 1 as an algebraic expression.
A verbal expression for 5 a-b is that it is 5 is multiplied by the difference between a and b.