If the quotient of two numbers is the same as the dividend, it implies that dividing the dividend by the divisor gives a result equal to the dividend itself. Mathematically, this can be written as ( \frac{a}{b} = a ), where ( a ) is the dividend and ( b ) is the divisor. Rearranging gives ( a = a \cdot b ), which can only hold true if ( b = 0 ) (since any number multiplied by zero equals zero) or if ( a = 0 ). Thus, in this case, the divisor must be zero.
i dont know so you divied the
no, it simply multiplies the quotient by 1 (the multiplicative identity).
No.
To divide decimals, first, eliminate the decimal point from the divisor by multiplying both the divisor and the dividend by the same power of 10. Then, perform the division as you would with whole numbers. Finally, place the decimal point in the quotient directly above where it would appear in the dividend, based on the number of decimal places in the dividend. Adjust the quotient if necessary to ensure accuracy.
Their quotient is positive if the integers have the same sign;negative if the integers have different signs;zero if the dividend is zero (and the divisor is not).
1
the number is 0
the quotient which is the same as the dividend or divisor
If the dividend and divisor have the same sign, then the quotient is positive. If their signs are different, then the quotient is negative.
The quotient increases.
i dont know so you divied the
Increase
no, it simply multiplies the quotient by 1 (the multiplicative identity).
The quotient is doubled. 8/4 = 2 8/2 = 4
No.
As long as the number is not zero, the quotient remains unchanged. If the multiplier is zero then the quotient is undefined.
Unless you are using remainders, no because the divisor may not divide evenly into the dividend you idiots.