The expression (6a + 9b + 15) contains three terms. Each term is separated by a plus sign: (6a), (9b), and (15). Thus, the total number of terms is three.
There are 3 terms in the given expression of 6a+9b+15
There are three terms in the given expression.
To solve the expression (-3 + 6a + 29a - 15), first, combine like terms. The terms involving (a) are (6a) and (29a), which add up to (35a). The constant terms are (-3) and (-15), which combine to (-18). Thus, the simplified expression is (35a - 18).
It is two terms of an algebraic expression in the form of 6a-8
An expression consisting of 2 terms. 6A + 6B.
There are 3 terms in the given expression of 6a+9b+15
There are three terms in the given expression.
To solve the expression (-3 + 6a + 29a - 15), first, combine like terms. The terms involving (a) are (6a) and (29a), which add up to (35a). The constant terms are (-3) and (-15), which combine to (-18). Thus, the simplified expression is (35a - 18).
It is two terms of an algebraic expression in the form of 6a-8
An expression consisting of 2 terms. 6A + 6B.
To simplify the expression (6a + 3b - 5a - 8b), combine like terms. For the (a) terms: (6a - 5a = 1a) or just (a). For the (b) terms: (3b - 8b = -5b). Thus, the simplified expression is (a - 5b).
The expression (6a - a) simplifies by combining like terms. Since (6a) and (-a) both contain the variable (a), you subtract (1a) from (6a) to get (5a). Therefore, (6a - a = 5a).
6a plus 18b = 24
6
To simplify the expression ( A + 3B + 5A + 15B ), first combine like terms. The terms involving ( A ) are ( A ) and ( 5A ), which combine to ( 6A ). The terms involving ( B ) are ( 3B ) and ( 15B ), which combine to ( 18B ). Therefore, the simplified expression is ( 6A + 18B ).
The expression ( 4a + 3b + 2a - b ) can be simplified by combining like terms. First, combine the ( a ) terms: ( 4a + 2a = 6a ). Next, combine the ( b ) terms: ( 3b - b = 2b ). Therefore, the simplified expression is ( 6a + 2b ).
The expression (6a - a - a - a) simplifies to (6a - 3a), which equals (3a). Therefore, the result of the expression is (3a).