...which equals 18, the full remainder at the end of the division. In dividing by 10, 100, 1000, Sec. cut off" as many figures from the right of the dividend as the divisor contains units, and the work is done. If I divide 47634 by 100, I point off 34 for the...

...figures which were cut oil- from the dividend. Examples. NOTE. To divide by 10, 100, 1000, Sec. ia to cut off as many figures from the right of the dividend as there are cyphers in the divisor. Thus, 1742 divided by 10 is 174T\ 1876 divided by 100 is 18TY<r 1st. Divide...

...to be di»id«d bv the lut divinor (8). aril gives MS 4.9. IV. To divide ly 10, 100, 1000, #e. RULE. Cut off as many figures from the right of the dividend, as there are ciphers in the divisor. The figures on the left of the point will be the quotient ; and those on the right the remainder. 10 =785.4...

...the last divisor (8), ar.il gives us A jIV. To divide by 10, 100, 1000, $c. RULE. Cut off as. rnany figures from the right of the dividend, as there are ciphers in the divisor. The figures on the left of the point will be (he quotient ; and those on the right the remainder. • ,...

...be over ? Answer, each can have 2, and there will be 311 over. So when the divisor is 10, 100, Six., Cut off as many figures from the right of the dividend as there are G's in the divisor. The figures cut off are the remainder, the others the quotient. 9. Divide 599843...

...98400000 11789300 1782)6424700(3605 5346 10787 10692 9500 8910 590000 The rule then is : Strike out as many figures* from the right of the dividend as there are ciphers at the right of the divisor. Strike out all the ciphers from the divisor, and divide in the usual way...

...1748 by 18. Quo. 97, and 2 rem. Note 4th. — When the divisor is 10, 100, 1000, 10000, <kc. point off as many figures from the right of the dividend, as there are cyphers in the divisor ; the figures on the left of the point will be the quotient, and those on the...

...be over ? Ans. each one can have 2, and there will be 31 1 over. So when the divisor is 10, 100, &c. Cut off as many figures from the right of the dividend as there are Os in the divisor. The figures cut of are the remainder, the others the quotient. Explain how example...

...over ? Ans. each one can have 2, and there will be 311 over. So when the divisor is 10, 100, &c. Out off as many figures from the right of the dividend as there are Os in the divisor. The figures cut off are the remainder, the others the quotient. Explain how example...

...Divide 174S by 18. Quo. 97, and 2 rem. NOTE 4.— When the divisor is 10, 100, 1000, 10000, &c., point off as many figures from the right of the dividend, as there are ciphers in the divisor; the figures on the left of the point will be the quotient, and those on the rigid the remainder. Ex. 1....