...with the divisor beneath, after the integral part of the quotient. PROOF. — Multiply the integer of the quotient by the divisor, and to the product add the remainder, if any ; and the result will equal the dividend, if the work is right. Examples. 2031f 502 384f 335 How...

...by the other figures ; and to the last remainder annex the figures cut off from the dividend. PROOF. Multiply the quotient by the divisor, and to the product add the remainder, if any : the sum should be the dividend. Ex. Divide 35478 by 73. 73 is not contained in 35 ; pointing...

...point in the quotient must be placed immediately under or over the point in the dividend. 75. Proof. Multiply the quotient by the divisor, and to the product add the remainder if any. Divide — 105. 6780 by 15. 109. 78.93 by 13. 106. 3762 by 24. 110. 91.75 by 65. 107. 6318 by...

...by the other figures, and to the last remainder annex the figures cut off from the dividend. PROOF. Multiply the quotient by the divisor, and to the product add the remainder ; or add the remainder, and all the partial products retaining the places which they occupy in the...

...in the quotient must be placed immediately under or over the point in the dividend. 74. PROOF. — Multiply the quotient by the divisor, and to the product add the remainder, if any. The result should be the dividend. 75. Divide 182.72 by 45, and prove the work. 76. Find the quotient...

...by the other figures ; and to the last remainder annex the figures cut off from the dividend. PROOF. Multiply the quotient by the divisor, and to the product add the remainder, if any ; the sum should be the dividend. ANS. 486. Divisor. Dividend. Quotient. 73 ) 354,78 ( 486 Ex....

...and prefix this пит- . ber to the next figure of the dividend, and divide as before. PROOF. — Multiply the quotient by the divisor, and to the product add the remainder, if any ; the result should be equal to the dividend. EXERCISES. Divide : Rem. 1. Rem. 2. Rem. 3. Rem....

...several partial quotients in the division. NOTE. To prove the above in the ordinary manner, we would multiply the quotient by the divisor, and to the product add the remainder; if correct, the sum will be the dividend. Let the reader perform the process as here indicated, using...

...obtained by dividing the parts of the dividend by the divisor, is the required quotient. PROOF. — Multiply the quotient by the divisor, and to the product add the remainder. If the result be equal to the dividend, the work is correct. WRITTEN 1£X ERCISES. LONG DIVISION. 1. Let...

...times, with a remainder of 2 units. Hence, the quotient of 9767 divided by 9 is 1085f . PROOF. — Multiply the quotient by the divisor, and to the product add the remainder; the result should be equal to the dividend. 4 ) 672 Ans. 168 168 jl Proof, 672 5. . ) 8145 1018i 1018...