 | Nicolas Pike - Arithmetic - 1822 - 536 pages
...permutations, or changes, that can be made of any given number of things all different from each other. Multiply all the terms of the natural series of numbers,...and the last product will be the answer required. EXAMPLES. 1. Christ church, in Boston, has 8 bells: How many changes may be rung on them ? 1x2x3x4x5X6X7x8=40320... | |
 | Beriah Stevens - Arithmetic - 1822 - 436 pages
...that can be made ef any given number of things, all different from each other. RULE. .Multiply-all the terms of the natural series of numbers, from 1...and the last product will be the answer required. a3 aaa, aab, aab, aac a3b, azc, b'a, b *c, 1 aab, aab. aac abc 4 ,' abb, abc 1 bbe — — . ' •... | |
 | Charles Hutton - Mathematics - 1822 - 616 pages
...all different from each other. RULE*. MULTIPLY all the terms of the natural scries of numbers, from I up to the given number, continually together, and the last product will be the answer required. EXAMPLES. * The reason of Ihc Rule may be shown thus ; any one thing a is capable onj y if one position,... | |
 | Nicolas Pike - Arithmetic - 1822 - 562 pages
...different from each other. KtlLE.* Multiply all the terms of the natural series of numbers, from I up to the given number, continually together, and the last product will be the answer required. EXAMPLES. 1. Christ church, in Boston, has 8 bells : How many changes may be rung on them? Ix2x3x4x.">x6x7x8... | |
 | Charles Hutton - Mathematics - 1825 - 608 pages
...different Jrom each other. RULE." Mi'i/ripi.v all the terms of the natural series of numbers, from I up to the given number, continually together, and the last product will be the answer required. EXAMPLES. * The reason of the Rule may be shown thus , any one thing a is capable only of one position,... | |
 | Zadock Thompson - Arithmetic - 1826 - 176 pages
...changes, that can be made of any given number of things, all different from each other. RULE.* — Multiply all the terms of the natural series of numbers...and the last product will be the answer required. Examples. • Proof. 1. How many changes can be made of the letters in the word and? 1 and 2 adn —... | |
 | Nicolas Pike, Dudley Leavitt - Arithmetic - 1826 - 214 pages
...different from each other. RULE. Multiply all the terms of the natural series of numbers, from one up to the given number, continually together, and the last product will be the answer required.* "The reason of this rule may be shown thus, any one thing a is capable of one position only as, a.... | |
 | Nicolas Pike, Dudley Leavitt - Arithmetic - 1826 - 222 pages
...different from each other. RULE. Multiply all the terms of the natural series of numbers, from one up to the given number, continually together, and the last product will be the answer required.* * The reason of this rale may be shown thai, any one thing a is capable of one petition only as, n.... | |
 | Daniel Parker - Arithmetic - 1828 - 358 pages
...their positions, or changes. RULE. Multiply all the terms of the natural series of numbers, from one up to the given number, continually together, and the last product will be the answer required. Examples. • 1. Into how many different positions are the four letters at the beginning of the alphabet... | |
 | Daniel Adams - Arithmetic - 1828 - 266 pages
...permutations, of which any number of different things are capable, — Multiply continually together all the terms of the natural series of numbers, from 1 up to the given number, and the last product will be the answer. 2. How many variations may there be in the position of the... | |
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RULE. Multiply all the terms of the natural series of numbers, from 1 up to the given number, continually together, and the last product will be the answer required. ExAMPLEs. 
