...Since (1) a — bd + 5 с m m)ma — m6d + 5 mс ma — m6cZ + 5 mс a — bd + 5 с 155. Accordingly, To divide a polynomial by a monomial, divide each term of the polynomial by the monomial, and use the signs obtained as the signs of the quotient. WRITTEN EXERCISES...

...divisor, and omitting any letter having the same exponent in the dividend and divisor. Sec. 149. 2. To divide a polynomial by a monomial, divide each term of the polynomial by the monomial and use the signs obtained as the signs of the quotient. Sec. 155. 3. To...

...monomial, multiply each term of the polynomial by the monomial and add the separate products algebraically. To divide a polynomial by a monomial, divide each term of the polynomial by the monomial, then add the separate quotients algebraically. The product of two polynomials...

...monomial, multiply each term of the polynomial by the monomial and add the separate products algebraically. To divide a polynomial by a monomial, divide each term of the polynomial by the monomial, .then add the separate quotients algebraically. The product of two polynomials...

...annex to the result the quotients of the literal factors obtained by the above law of exponents. (5) To divide a polynomial by a monomial, divide each term of the dividend by the divisor, and add the partial quotients obtained. EXERCISES Divide as indicated : -16. +JM. -12. +32....

...simplified by the fact that ac + be ac . be . , This is called the Distributive Law of Division. Hence, to divide a polynomial by a monomial, Divide each term of the dividend by each term of the divisor, and connect the results by the proper signs. Ex. 1. Divide 12a3x - 10a2y...

...a- 6 b Divide 18« by 3. Next 6 a- 2 b divide -6 i by 3. Write the quotients. The answer is 6 a - 2 b. To divide a polynomial by a monomial, divide each term of the polynomial by the monomial and write the quotients in succession. EXERCISE 34 Divide : 1. 5 a + 5 by...

...9 5ft. 2 in. 10yd. 4 in. !ten +1 2)10/+ 4i 4)40-3 + 16-5 9)9i + 9 5/+ 2 i 10-3+4-5 í + 1 That is, to divide a polynomial by a monomial, Divide each term of the dividend by the divisor and add the partial quotients. If we divide zero by any number, the result is zero. Division...

...tens + 9 5ft. 2 in. 10yd. 4 in. Iten +1 i 4)40.3 + 16-5 9)9¿ + 9 5/+2Í 10-3+ 4-5 t + í That is, to divide a polynomial by a monomial, Divide each term of the dividend Ъу the divisor and add the partial quotients. If we divide zero by any number, the result is zero....

...(1) then, (2) a — bd + 5 с mm)ma — mbd + 5 me ma — mbd + 5 me a—bd + 5c 132. Accordingly, to divide a polynomial by a monomial, divide each term of the polynomial by the monomial, and use the signs obtained as the signs of the quotient. WRITTEN EXERCISES...