4207 ? Ans. 78464. Ans. 90001. 13. What is the quotient of 761858465 divided by 8465 P 14. How often does 761858465 contain 90001 ? Ans. 8465. 15. How many times 38473 can you have in 119184693? Ans. 309733812 16. Divide 280208122081 by 912314. Quotient 307140,413 MORE EXAMPLES FOR EXERCISE. Divisor. Dividend. 234063)590624922( Quotient)88973 47614)327879186 987654)988641654( CASE II. Remainder. 9182 .0 When there are cyphers at the right hand of the divisor; cut off the cyphers in the divisor, and the same number of figures from the right hand of the dividend, then divide the remaining ones as usual, and to the re mainder (if any) annex those figures cut off from the divi dend, and you will have the true remainder. EXAMPLES. 1. Divide 4673625 by 21400. 214(00)46736)25(218,842 true quotient by Restitution. 428.. 393 214 1796 1712 8425 true rem. Short Division is when the divisor does not exceed 12. RULE. Consider how many times the divisor is contained in the first figure or figures of the dividend, put the result under, and carry as many tens to the next figure as there are ones over. Divide every figure in the same manner till the whole is finished. Contractions in Division. When the divisor is such a number, that any two fig ures in the Table, being multiplied together will produce it, divide the given dividend by one of those figures; the quotient thence arising by the other; and the last quotient will be the answer. NOTE. The total remainder is found by the last remainder by the first divisor, and irst remainder, mutrp ving cang in the 13. What cost 144 lb. of Indigo, at 2 dols. 50 cts, or 250 cents per lb. Ans. $360. 14. Write down four thousand six handrod and seventeen, multiply it by twelve, divide the product by nine, and add 365 to the quotient, then from that sum subtract five thousand five hundred and twenty-one, and the remainder will be just 1000. Try it and see. COMPOUND ADDITION, Is the adding of several numbers together, having dif ferent denominations, but of the same generic kind, as pounds, shillings and pence, &c. Tons, hundreds, quarters, &c. RULE. 1. Place the numbers so that those of the same denamination may stand directly under each other. 2. Add the first column or denomination together, as in whole numbers; then divide the sum by as many of the same denomination as make one of the next greater setting down the remainder under the column added, and carry the quotient to the next superior denomination, tinaing the same to the last, which add, as in simple adfuon. 1. STERLING MONEY, ts the money of account in Great-Britain, and is reckand in Pounds, Shillings, Pence and Farthings. Seo the Pence Tables. *The reason of this rule is evident: For, addition of this money, as 1 in the pence is equal to 4 in the farthings; 1 in the shillings, to 12 in the pence; and 1 in the pounds, to 20 in the shillings; therefore carrying as directed, is the ar ranging the mon arising from each column, properly in the scale of denominations; and this reasoning will hold good in the addition of compound numbers of any denomination whatever. , 11. Find the amount of the following £. aums, viz. 42l. 13s. 5d.-11. 10s.-4. 17s. 8d.-13l. Os. 7d.-195. 44d.-271. and 15l. 6s. -271.J Ans. £. 157 04 12. Add 304l. 5s. and 04d.-34l. 19s. 7d.-7l. 18s, 5d. -2471. Os. 11d.-19s. 6d. 1gr. and 451. together. Ans. £640 Ss. 53. 13. Find the sum total of 14l. 19s. 6d.-11l. 4s. 9d. 251. 10s.-4l. Os. 6d.-3l. 5s. 8d.-19s. 6d. and Os. 64. Ans. £60 0s. 5d. 14. Find the amount of the following sums, viz. Forty pounds, nine shillings, Sixty-four pounds and nine pence, Ninety-five pounds, nineteen shillings, Seventeen shillings and 44d. Ans. £. 201 6 11 15. How much is the sum of Thirty-seven shillings and six pence, Ans. f. 10 0s. 10d. 16. Bought a quantity of goods for 125l. 10s. paid for truckage forty-five shillings, for freight seventy-nine stillings and six pence, for duties thirty-five shillings and ten pence, and my expenses were fifty-three shillings and nine pence; what did the goods stand me in ? Ans. £. 136 4s. 1. 1. Six men took a prize, and having divided it equally amongst them, each man shared two hundred and forty pounds, thirteen shillings and seven pence; how much money did the whole prize amount to? Ans. £. 1444 1s. 6d. |