If the question was 3a + 4a - a, the answer is 6a.
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3(-2b3pa)
To simplify the expression ( \frac{6a}{4} + 2 ), first simplify ( \frac{6a}{4} ) to ( \frac{3a}{2} ). Therefore, the expression becomes ( \frac{3a}{2} + 2 ). This can also be written as ( \frac{3a}{2} + \frac{4}{2} ), resulting in ( \frac{3a + 4}{2} ).
Change the order to make it more obvious: 3a - a + 2b + 4b 2a + 6b or 2 (a + 3b).
To simplify the expression ( b + 5a + 7 - 3a - 2 + 2b ), first combine like terms. The ( b ) terms are ( b + 2b = 3b ), and the ( a ) terms are ( 5a - 3a = 2a ). For the constant terms, combine ( 7 - 2 = 5 ). Thus, the simplified expression is ( 3b + 2a + 5 ).
5x - 8a + 4a - 2x + a = 3x - 3a
3A + 9B = 3(A + 3B)
Add them together: 3a+4a-a = 6a
a + 3a - 2 + 3a. Add the a + 3a + 3a = 7a. You can't combine the -2 & 7a so the solution is: 7a - 2.
2a + 3a + 4 = 5a + 4
5a + 4b - 3a =(5a - 3a) + 4b =2a + 4b =2 (a + 2b)
13
3a * * * * * Actually, it is 4a.
2a + 4b
2a² + 6a
5 x 3a= 15a
3(-2b3pa)
To simplify the expression ( \frac{6a}{4} + 2 ), first simplify ( \frac{6a}{4} ) to ( \frac{3a}{2} ). Therefore, the expression becomes ( \frac{3a}{2} + 2 ). This can also be written as ( \frac{3a}{2} + \frac{4}{2} ), resulting in ( \frac{3a + 4}{2} ).