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" PROOF. — Add the remainder to the subtrahend, and if the sum is equal to the minuend, the work is correct. "
The Junior-class Arithmetic: Oral and Written : Designed for Graded Schools - Page 25
by Daniel W. Fish - 1875 - 318 pages
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Intermediate Arithmetic: On the Inductive Method, with Parallel Mental and ...

James William Nicholson - Arithmetic - 1885 - 248 pages
...the minuend. PROOF. — Add the remainder and the subtrahend; their sum should be the minuend. 87. Instead of diminishing by 1 the units of the next higher order in the minuend, it is more convenient in practice to increase by 1 the units of the next higher order in the subtrahend....
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Numbers Applied, a Complete Arithmetic, Part 1

Andrew Jackson Rickoff - Arithmetic - 1886 - 688 pages
...term of the minuend must then be diminished by one. Proof. — Add the remainder to the subtrahend. If the sum is equal to the minuend the work is correct. .jl) •) Examples for Practice and Review. )W many years have passed since the discovery of America...
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Numbers Applied

Andrew Jackson Rickoff - 1888 - 470 pages
...higher term of the minuend must then be diminished by one. Proof.—Add the remainder to the subtrahend. If the sum is equal to the minuend the work is correct. Examples for Practice and Review. 1. How many years have passed since the discovery of America in 1492...
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Soule's Intermediate Philosophic Arithmetic, Embracing Oral and Written Problems

George Soulé - Arithmetic - 1888 - 570 pages
...one from the other. 89. To Prove the operation of subtraction, add the remainder to the subtrahend: if the sum is equal to the minuend, the work is correct. • 90. Subtraction is the reverse of addition, and by it we find what number added to the lesser of...
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A Grammar School Arithmetic

George Albert Wentworth - Arithmetic - 1889 - 434 pages
...the next higher order of the minuend and subtract. Proof. Add together the remainder and subtrahend. If the sum is equal to the minuend, the work is correct. MULTIPLICATION OF INTEGRAL NUMBERS. Principle 1. The multiplier is an abstract number. Principle 2....
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First Lessons in Arithmetic Including the Fundamental Rules

Andrew Jackson Rickoff - Arithmetic - 1891 - 170 pages
...term of the minuend must then be diminished by one. PROOF. — Add the remainder to the subtrahend. If the sum is equal to the minuend, the work is correct. Multiplication and Division.— Sevens completed. !.••»•••• 1. How many dots in 1 line...
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An Elementary Arithmetic: With Oral and Written Exercises

George Washington Hull - Arithmetic - 1894 - 200 pages
...tens leave 6 tens, which we write under the tens. PROOF. — Add the difference to the subtrahend ; if the sum is equal to the minuend, the work is correct. Thus, 63 + 35 = 98, the minuend ; hence the result is correct. Subtract — 20. 21. 68458 67438 21457...
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A Practical Arithmetic

George Albert Wentworth - Arithmetic - 1896 - 526 pages
...of the next higher order of the minuend and subtract. PROOF. Add the remainder and the subtrahend. If the sum is equal to the minuend, the work is correct. EXERCISE 12. — WRITTEN. Find the remainder and prove : 1. 945 — 896. 11. 407 — 348. 21. 682 —...
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A Practical Arithmetic

George Albert Wentworth - Arithmetic - 1897 - 396 pages
...of the next higher order of the minuend and subtract. PROOF. Add the remainder and the subtrahend. If the sum is equal to the minuend, the work is correct. EXERCISE 12. — WRITTEN. Find the remainder and prove : 1. 945 — 896. 11. 407 — 348. 21. 682 —...
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Ray's Modern Practical Arithmetic: A Revised Edition of Ray's Practical ...

Joseph Ray - Arithmetic - 1903 - 364 pages
...next lower figure, and subtract as before. SUBTRACTION Proof. — Add the remainder to the subtrahend. If the sum is equal to the minuend, the work is correct. 1. 2. Minuends, 7640 860012 Subtrahends, 1234 430021 Remainders, 6406 429991 Proof, 7640 860012 Subtract...
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