High School Algebra: Embracing a Complete Course for High Schools and Academies

Forside
American Book Company, 1892 - 376 sider
 

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Side 179 - Then divide the first term of the remainder by the first term of the divisor...
Side 116 - Subtract the numerator of the subtrahend from the numerator of the minuend, and place the difference over the common denominator.
Side 183 - Add to the trial divisor the figure last found, multiply this complete divisor by the figure of the root found, subtract the product from the dividend, and to the remainder annex the next period for the next dividend.
Side 190 - ... by the second part, and also the square of the second part. Their sum will be the complete divisor. Multiply the complete divisor by the second part of the root, and subtract the product from the dividend. Continue thus until all the figures of the root have been found.
Side 61 - Divide the first term of the dividend by the first term of the divisor, and write the result as the first term of the quotient.
Side 182 - Separate the number into periods of two figures each, beginning at units. Find the greatest square in the left-hand period and write its root for the first figure of the required root.
Side 36 - AXIOM is a self-evident truth ; such as, — 1. Things which are equal to the same thing, are equal to each other. 2. If equals be added to equals, the sums will be equal. 3. If equals be taken from equals, the remainders will be equal. 4. If equals be added to unequals, the sums will be unequal.
Side 357 - The number of deaths in a besieged garrison amounted to 6 daily ; and allowing for this diminution, their stock of provisions was sufficient to last 8 days. But on the evening of the sixth day, 100 men were killed in a sally, and afterwards the mortality increased to 10 daily. Supposing the...
Side 51 - 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.
Side 307 - Two or more inequalities are said to subsist in the same sense when the first member is the greater or the less in both. Thus, a > b and c> d subsist in the same sense.

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