Bija Ganita Or the Algebra of the Hindus

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Bija Ganita Or the Algebra of the Hindus
B 1114 Bhaskaracarya
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We ^* "^MooMd means simple as opposed to compound, but in the language of this science it is generally used to express a number having one significant figure.
IN^TRODUCTION. S9 £m\ then k/S and v/i?, but these are not the true roots, for their square is 18. If we proceed contrary to the rule by finding a surd equal to two of the surds, as v/72, which is tlie sum of v/32 and \/8, and extracting the root of 10+ v/72 4-v/24 we shall have for the two roots \/6 and \/4, but their square is not ecjua
...l to the quantity whose root was required. The foregoing rules are illustrated by four more examples, which conclude this chapter* CHAP. V* " To find the value of an unknown number, such that when it is multiplied by " a known number, and the product increased by a known number, and the sum " divided by a known number, nothing remains. Call the number by which the " unknown number is multiplied the dividend, the number which is added the '* augment, and that by which the sum is divided the divisor.

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