...numbers will be made 10, 100, or 1000 times less than before. ^ Hence to divide by 10, 100, 1000, fyc. cut off from the right of the dividend as many figures as there are zeros in the divisor. The remaining figures will be the quotient, and the figures cut off will be the...

...when we have to divide by a number followed by ciphers, we can abridge the operation by separating on the right of the dividend as many figures as there are ciphers ; we divide the part which remains on the left by the significant figures of the divisor, and if there...

...numbers will be made 10, 100, or 1000 times less than before. Hence to divide by 10, 100, 1000, Sfc. cut off from the right of the dividend as many figures as there are zeros in the divisor. The remaining figures will be the quotient, and the figures cut off will be the...

...will be made 10, 100, or 1000 times less than before. Hence to divide by 10, 100, 1000, ,$*c. cut of from the right of the dividend as many figures as there are zeros in the divisor. The remaining figures will be the quotient, and thi figures cut off will be the...

...by 1, with any number of ciphers annexed, RULE. Point off, or suppose to be pointed off, by a comma, from the right of the dividend, as many figures as there are ciphers in the divisor. The figures thus pointed off, are a remainder, under which write the divisor. The figures...

...remainder. Hence, the true remainder is 20 x 100+94=2094. From the above operations we deduce this RULE. Cut off from the right of the dividend as many...figures as there are ciphers at the right of the divisor ; divide what remains by the divisor without the. ciphers at its right. To the final, remainder annex...

...Hence, the true remainder is 20 x 100+94 = 2094. From the above operations we deduce this RULE. Cat of from the right of the dividend as many figures as there are ciphers at the ri^ht of the divisor; divide what remains by the divisor without the ciphers at its right. To the final...

...remainder. Hence, the true remainder is 20 x 100+94=2094. From the above operations we deduce this RULE. Cut off from the right of the dividend as many...as there are ciphers at the right of the divisor; divide vjhat remains by the divisor without the ciphers at its right. To the final remainder annex...

...the reverse of multiplication, to divide by these same numbers, viz., 10, TOO, &c., we cut off front the right of the dividend as many figures as there are ciphers in the divisor. The figures on the left of the dividend point, constitute the quotient, and those on...

...hills. ART. 49. To divide one number by another, when the divisor is followed by one or more ciphers. RULE. Cut off" from the right of the dividend as many figures as there are ciphers on the right of the divisor, then divide the remaining figures of the dividend by the divisor, after...