No, (5a + 2b) is not a monomial; it is a binomial. A monomial consists of a single term, which can include a coefficient and one or more variables multiplied together, but without any addition or subtraction. In contrast, a binomial has two distinct terms, as seen in (5a) and (2b).
a-2b is a binomial. It has two terms: a, and -2b.
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 ).
Whan a = 2 and b = 6, 5a + 2b = 5*2 + 2*6 = 10 + 12 = 22
5a plus 2b
The monomial for (8a^2b) is simply (8a^2b) itself. A monomial is a single term algebraic expression that can consist of a coefficient (in this case, 8), variables (here, (a) and (b)), and their respective exponents. In this expression, (a) is raised to the power of 2, and (b) is raised to the power of 1 (implicitly). Thus, it is a valid monomial.
8a+2b
no
-2a plus 3b
6b+5a-4b+3a= ? Rearrange it as 5a+3a+6b-4b = 8a+2b
5a(a+2b+b²)
4a + 3c - 2b - c + a - b = 5a - 3b + 2c
a-2b is a binomial. It has two terms: a, and -2b.
5a + 4b - 3a =(5a - 3a) + 4b =2a + 4b =2 (a + 2b)
It is an algabraic expession without knowing whether or not 2b and 3a are plus or minus
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 ).
Whan a = 2 and b = 6, 5a + 2b = 5*2 + 2*6 = 10 + 12 = 22
2a