Let's represent the unknown number as "x." The quotient of -36 and 9 can be expressed as -36/9. The equation can be written as (-36/9) > 4x + 8. Simplifying, we get -4 > 4x + 8. By further simplifying, we find -12 > 4x, which can be written as x < -3.
2x - 16 = 3x/18
To find the equation for the statement "the quotient of a number and 7 is 13," we can let the number be represented by the variable ( x ). The equation can be written as ( \frac{x}{7} = 13 ). To solve for ( x ), multiply both sides by 7, resulting in ( x = 13 \times 7 ), which simplifies to ( x = 91 ).
y = 5(x+7) = 5x + 35
the quotient of twice a number and six is.... 2x/6 four less than three times the same number is .... 3x-4 So the equation would be 2x/6=3x-4
The quotient.
A quotient is the number of times a lesser number can go into a larger number. Therefore, 24 / 3 = 8 (giving 8 as the quotient).
The quotient of a number refers to the result of dividing that number by another number. It represents how many times one number can be divided evenly into another number. For example, the quotient of 10 divided by 2 is 5, which means that 2 can be divided into 10 evenly 5 times.
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In mathematics, a "quotient" is the solution to a multiplication problem. For example, in the equation "3 times 4 equals 12" (3x4=12), the quotient is "12".
In a division problem, the dividend is the number being divided, while the divisor is the number by which the dividend is divided. The quotient is the result of this division, representing how many times the divisor fits into the dividend. For example, in the division equation 12 ÷ 3 = 4, 12 is the dividend, 3 is the divisor, and 4 is the quotient.
When you divide numbers, the answer is called the "quotient." The quotient represents how many times the divisor can fit into the dividend. For example, in the division equation 10 ÷ 2 = 5, the quotient is 5.
If the number is n, then 4n