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" The square of the difference of two quantities is equal to the square of the first minus twice the product of the first by the second, plus the square of the second. "
A Treatise on Algebra - Pągina 32
per Elias Loomis - 1846 - 346 pągines
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New University Algebra: A Theoretical and Practical Treatise, Containing ...

Horatio Nelson Robinson - 1863 - 432 pągines
...second, plus the square of the second. II. (a— b)'=(a— æ) (a— b)=a'— 2ab+b* Or, in words, The square of the difference of two quantities is equal to the square of the ßrst, minus twice the product of the first and second, plus the square of the second. III. (ti+6)...
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A Treatise on Algebra

Elias Loomis - 1864 - 386 pągines
...(5a'+&)'=. 10. (3+i)'=. most common mistakes of beginners is to call the square of a+b equal to a'+b'. THEOREM II. (61.) The square of the difference of...of the second. Thus, if we multiply a — b By a- b <£— ab - ab+b' We obtain the product a'—2ab+b'. EXAMPLES. 1. (a-2b)'=. 6. (7a'-&)'=. 2. (2a-3by=....
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New Elementary Algebra: In which the First Principles of Analysis are ...

Benjamin Greenleaf - 1864 - 336 pągines
...4 a4 62. 4. Square a5 62 + 3 a2 W c4. Ans. a6 64 4- 6 a" 6" c4 4- 9 a4 66 c8. ' THEOREM II. 77. ^%e square of the difference of two quantities is equal...of the first, minus twice the product of the first ty the second, plus the square of the second. For, let a represent one of the quantities, and b the...
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New University Algebra: A Theoretical and Practical Treatise, Containing ...

Horatio Nelson Robinson - 1864 - 444 pągines
...(a— b) = at— 2ab+b' Or, in words, The square of the difference of two quantities is equal to tJie square of the first, minus twice the product of the first and second, plus the square of the second. III. O+&) (a— i)=a'— V Or, in words, The product of the sum and difference of two quantities is...
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Algebra: Adapted to the Course of Instruction Usually Pursued in the ...

Paul Allen Towne - 1865 - 314 pągines
...numerical value when a; = 8, y = 8. 63. Since (*— y) ( x -y) = (x — yf = x'-2xy+y3, it follows that The square of the difference of two quantities is equal to the square of the first — twice their product -\- the square of the last. EXAMPLES. 1. (« — 6)" = ^ — 2a6 + 62. 2. (2a...
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Ray's Algebra, Part Second: An Analytical Treatise, Designed for ..., Part 2

Joseph Ray - 1852 - 422 pągines
...proves the theorem AP PL I CAT ION. 1. (2+5)'=4+20+25=49. 2. (2m+ 3. ( 4. ( ART. 79. THEOREM II. — The square of the difference of two quantities is...of the first, minus twice the product of the first by the second, plus the square of the se'vnd. Let a represent one of the quantities, and b the other...
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New Elementary Algebra

Benjamin Greenleaf - 1866 - 336 pągines
...+ 4 a4 ō2. 4. Square a3 b2 + 3 a2 a3 c4. Ans. a6 54 + 6 a5 55 c4 + 9 a4 #> c3. THEOREM II. 77t 7%e square of the difference of two quantities is equal...square of the first, minus twice the product of the firsl by the second, plus the square of the second. For, let a represent one of the quantities, and...
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Primary Elements of Algebra: For Common Schools and Academies

Joseph Ray - 1866 - 250 pągines
...a?—ab a2— 2a6-|-62 But a — b is the difference of the quantities, a and 6. Hence, ! Theorem II. — The square of the difference of two quantities is equal to the square of the first, minus twice the prodvet of the first by the second, phis the square of the second. 1. (5— 4)2=25— 40+16=1. 2. (2a—...
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Ray's Algebra, First Book: Primary Elements of Algebra, for Common ..., Llibre 1

Joseph Ray - 1866 - 252 pągines
...a&+62 a?— 2a6+62 But a — b is the difference of the quantities, a and' 6. Hence, Theorem II. — The square of the difference of two quantities is equal to the square of the first, minus twice the prodnet of the first by the second, plus the square of the second. 1. (5— 4)2=25— 40+16=1. 2'....
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New Elementary Algebra, Embracing the First Principles of the Science

Charles Davies - 1866 - 314 pągines
...(a - b) (a- b) = a2- 2ab + P. That is, The square of the difference of any two quantities is eq^^al to the square of the first, minus twice the product of the first by the second, plus the square of the second. 1. Find the square of 2a — b. We have, (2a — b)2...
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