In the expression ( 5x - 3y^2z ), the term "5" is referred to as the coefficient of the variable ( x ). It represents the multiplicative factor that scales the variable ( x ). Coefficients are important in algebra as they indicate the quantity of the variable present in the term.
To simplify the expression (4x + 2 - 5x - 1 - 2x), first combine like terms. The (x) terms are (4x - 5x - 2x = -3x), and the constant terms are (2 - 1 = 1). Thus, the simplified expression is (-3x + 1).
The expression ( (r + 1) ) consists of two terms: ( r ) and ( 1 ). Therefore, there are a total of 2 terms in ( (r + 1) ).
To evaluate the expression ( 10ba^2 \cdot b^6 \cdot a^2 ), first combine the like terms. The ( b ) terms can be combined as ( b^{1+6} = b^7 ), and the ( a ) terms as ( a^{2+2} = a^4 ). Thus, the expression simplifies to ( 10b^7a^4 ).
To simplify the expression (2x + 23 - 2 - 1), first combine the constant terms: (23 - 2 - 1 = 20). Thus, the expression simplifies to (2x + 20).
To simplify an expression, combine like terms and reduce fractions where possible. For example, in the expression (3x + 5x - 2), you would combine the (x) terms to get (8x - 2). If the expression involves fractions, such as (\frac{4}{8}), it can be simplified to (\frac{1}{2}). The goal is to express the original expression in its simplest form.
To simplify the expression (4x + 2 - 5x - 1 - 2x), first combine like terms. The (x) terms are (4x - 5x - 2x = -3x), and the constant terms are (2 - 1 = 1). Thus, the simplified expression is (-3x + 1).
There are 5 terms in the given expression
The expression ( (r + 1) ) consists of two terms: ( r ) and ( 1 ). Therefore, there are a total of 2 terms in ( (r + 1) ).
If you mean: 3x^2 +4y-1 then the given expression has 3 terms.
Yes 4a+16 is an expression with 2 terms
The first three terms for the expression 2n-1 can be found by substituting n with the first three consecutive integers. When n=1, the expression becomes 2(1)-1 = 1. When n=2, the expression becomes 2(2)-1 = 3. When n=3, the expression becomes 2(3)-1 = 5. Therefore, the first three terms are 1, 3, and 5.
To evaluate the expression ( 10ba^2 \cdot b^6 \cdot a^2 ), first combine the like terms. The ( b ) terms can be combined as ( b^{1+6} = b^7 ), and the ( a ) terms as ( a^{2+2} = a^4 ). Thus, the expression simplifies to ( 10b^7a^4 ).
To simplify the expression (2x + 23 - 2 - 1), first combine the constant terms: (23 - 2 - 1 = 20). Thus, the expression simplifies to (2x + 20).
x+1 is an algebraic expression containing 2 terms
5
To simplify an expression, combine like terms and reduce fractions where possible. For example, in the expression (3x + 5x - 2), you would combine the (x) terms to get (8x - 2). If the expression involves fractions, such as (\frac{4}{8}), it can be simplified to (\frac{1}{2}). The goal is to express the original expression in its simplest form.
To simplify the expression (4z - z + z + 1 + 1 + 2z), first combine the like terms. The (z) terms are (4z - z + z + 2z), which simplifies to (6z). The constant terms are (1 + 1), which equals (2). Therefore, the simplified expression is (6z + 2).