 | Daniel Adams - 1839 - 268 pages
...of which any number of different things are capalle, — 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... | |
 | Benjamin Greenleaf - Arithmetic - 1839 - 356 pages
...things, all different from each other. SECT. LXI.J PERMUTATIONS, E c T. 225 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. 1. How many changes... | |
 | Daniel Adams - Arithmetic - 1840 - 278 pages
...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... | |
 | Benjamin Greenleaf - Arithmetic - 1841 - 334 pages
...be made of any given number of things, all different from each other. 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. 1. How many changes... | |
 | Charles Guilford Burnham - Arithmetic - 1841 - 324 pages
...of changes which can be made of any given number of different things : 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. 2. Christ Church, in Boston,... | |
 | James Bates Thomson - Arithmetic - 1847 - 426 pages
...changes may be made in the arrangement of any given number of things. Multiply together all the terms of the natural series of numbers from 1 up to the given number, and the product will be the answer. 1. How many changes may be rung on 5 bells 1 Aiis. 120. 2. How... | |
 | William Vogdes - Arithmetic - 1847 - 324 pages
...arranged, we have the following rule of permutation. RULE. Multiply continually together all the terms of the natural series of numbers, from 1 up to the given number, and the product will be the answer required. EXAMPLES. 1 . How many different ways may six different... | |
 | James Bates Thomson - Arithmetic - 1847 - 434 pages
...changes may be made in the arrangement of any given number of things. Multiply together all the terms of the natural series of numbers from 1 up to the given number, and the product will be the answer. 1 . How many changes may be rung on 5 bells 1 Ans. 120. 2. How... | |
 | Benjamin Naylor - 1850 - 334 pages
...and this number of variations is expressed by 1x2x3=6; hence the following HULK. Multiply the terms of the natural series of numbers, from 1 up to the given number of things continually together, and the product will be the answer required. 1. How many different arrangements... | |
 | Benjamin Greenleaf - Arithmetic - 1850 - 346 pages
...a number equal to the number of figures to be arranged. Hence the 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 FOR PRACTICE. 2. My... | |
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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. 
