 | Charles Edward White, Bruce Mervellon Watson - 1901 - 272 σελίδες
...by 672. 1242 Quotient + 552 Remainder. 672 1 835170 Dividend. 672 i fi'^i ..„.. In this example, the dividend does not contain the divisor an exact number of times, hence there is a remainder. This remainder may be written over the divisor as part of the quotient... | |
 | William Estabrook Chancellor - 1902 - 242 σελίδες
...division is called the Quotient. It shows how many times the divisor is contained in the dividend. When the dividend does not contain the divisor an exact number of times, the part of the dividend left undivided is called the Remainder. It is always less than the divisor. The... | |
 | William Estabrook Chancellor - 1902 - 264 σελίδες
...division is called the quotient. It shows how many times the divisor is contained in the dividend. When the dividend does not contain the divisor an exact number of times, the part of the dividend left undivided is called the remainder, which is always less than the divisor.... | |
 | Orville Marcellus Powers - 1906 - 384 σελίδες
...number obtained by dividing, and shows how many times the divisor is contained in the dividend. 1. When the dividend does not contain the divisor an exact number of times, the part of the dividend left is called the remainder, and it must be less than the divisor. 2. As the... | |
 | Bruce Mervellon Watson, Charles Edward White - 1906 - 232 σελίδες
...above a line and the divisor below the same line, thus : a. Give the quotients: ^; ^; Wî W ; ¥î W3. When the dividend does not contain the divisor an exact number of times, the remainder is written over the divisor, as a. fraction, thus -3^ = 4f . This means that there are four... | |
 | William Estabrook Chancellor - 1906 - 164 σελίδες
...division is called the quotient. It shows how many times the divisor is contained in the dividend. When the dividend does not contain the divisor an exact number of times, the part of the dividend left undivided is called the remainder, which is always less than the divisor.... | |
 | Orville Marcellus Powers - 1906 - 384 σελίδες
...number obtained by dividing, and shows how many times the divisor is contained in the dividend. 1. When the dividend does not contain the divisor an exact number of times, the part of the dividend left is called the remainder, and it must be less than the divisor. 2. As the... | |
 | Bruce Mervellon Watson, Charles Edward White - 1907 - 272 σελίδες
...and bring down 2 units. 49 is almost 50. We may therefore take 5 for a guide figure. In this example the dividend does not contain the divisor an exact number of times, hence there is a remainder. The remainder may be written over the divisor as a part of the quotient... | |
 | Bruce Mervellon Watson, Charles Edward White - 1911 - 330 σελίδες
...¥-12 +3 = 4; ¥ = 3;¥ = ;i| = ; i£ = . 3. Give the quotients : -*/ ; ^ ; ^ ; ^°- ; ^ ; ^°-. 3. When the dividend does not contain the divisor an exact number of times, the remainder is written over the divisor, as a fraction, thus -3^ = 4|. This means that there are four... | |
 | Glenn Moody Hobbs - 1912 - 46 σελίδες
...dividend is the quantity to be divided. The divisor is the quantity which is divided into the dividend. When the dividend does not contain the divisor an exact number of times, the excess is called the remainder. The remainder being a part of the dividend will always be of the same kind as the dividend... | |
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When the dividend does not contain the divisor an exact number of times, the excess is called a remainder, and may be regarded as a fourth term in the division. When the dividend consists of a simple number, the process is termed Division of Simple Numbers.... 
