-3/1
x/3
A variable expression to represent the quotient of a number and 3 can be written as ( \frac{x}{3} ), where ( x ) represents the number in question. This expression indicates that the number ( x ) is being divided by 3.
7 - ( 3 ÷ v )
To find the quotient of the expression (3x^3 - 5x^2 - 2x) divided by (x^2 - 2x), you would perform polynomial long division. The result of this division yields the quotient, which is (3x + 1) with a remainder of (0). Therefore, the answer equal to the quotient is (3x + 1).
0.5
The quotient would be 11/s
x/3
A variable expression to represent the quotient of a number and 3 can be written as ( \frac{x}{3} ), where ( x ) represents the number in question. This expression indicates that the number ( x ) is being divided by 3.
7 - ( 3 ÷ v )
To find the quotient of the expression (3x^3 - 5x^2 - 2x) divided by (x^2 - 2x), you would perform polynomial long division. The result of this division yields the quotient, which is (3x + 1) with a remainder of (0). Therefore, the answer equal to the quotient is (3x + 1).
0.5
9/m
6+3*n
To write the quotient of a number and 6 as an expression, you can represent the number as a variable, such as ( x ). The expression would then be written as ( \frac{x}{6} ). This indicates that the number ( x ) is being divided by 6.
The algebraic expression for "twice a number" would be 2x, where x represents the unknown number. To find the quotient of 2x and 6, you would divide 2x by 6, which simplifies to (2x) / 6. This can be further simplified to x / 3, which represents the final quotient of twice a number and 6 in algebraic expression.
If you mean 81/3 then the quotient is 27
3 + x/7 Normally an expression like this forms part of an equation such as y = 3 + x/7