5b + 5b = 2 x 5b
10a + 5b
Area: 15ab Perimeter: 2(3a+5b) or as 6a+10b
To determine if (2(6-3x) + x) is equivalent to (2(3x) + x), we can simplify both expressions. Starting with the left side: (2(6-3x) + x = 12 - 6x + x = 12 - 5x). Now for the right side: (2(3x) + x = 6x + x = 7x). Since (12 - 5x) is not equal to (7x), the two expressions are not equivalent.
The first and third are quadratic expressions in x, the second is a quadratic expressions in n, and the fourth is a quadratic expressions in y. None of them are equations so cannot be solved.
Yes, the expressions (18x^2 - 9x^2) are equivalent. When you simplify (18x^2 - 9x^2), you combine like terms to get (9x^2). Therefore, the expression simplifies to (9x^2).
5b plus 5-3b-7 is 2b-2.
yes
(16 + 4x)/2 2(4 + x)
10a + 5b
Area: 15ab Perimeter: 2(3a+5b) or as 6a+10b
8b + 11 - 3b = 2b + 2 5b + 11 = 2b + 2 5b - 2b = 2 - 11 3b = -9 b = -3
30b^(2) + 48b - 24 Factor out '6' 6(5b^(2) + 8b - 4) Write down the factors of '5', 5 & 1. and '4' ; 4,1, + 2,2 Select a pair of factors that multiply together and then add to arrive at '8' Hence (5 x 2) - ( 1 x 2) = 10 - 2 = 8 Open brackets 6(5b 2)(b 2) Since the '4' is negative aamd the '8' is positive. Then the larger term is positive. Hence 6(5b - 2)(b + 2)
the answer is a(n) equationequationWhen two expressions are equivalent they can form an equation.
To determine if (2(6-3x) + x) is equivalent to (2(3x) + x), we can simplify both expressions. Starting with the left side: (2(6-3x) + x = 12 - 6x + x = 12 - 5x). Now for the right side: (2(3x) + x = 6x + x = 7x). Since (12 - 5x) is not equal to (7x), the two expressions are not equivalent.
4b-b
It is: (-5b+2)(b-1) with the help of the quadratic equation formula
The first and third are quadratic expressions in x, the second is a quadratic expressions in n, and the fourth is a quadratic expressions in y. None of them are equations so cannot be solved.