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according Algebra arithmetical base becomes called chance chapter coefficient combinations common consider consists contains continued convergent cube definition denominator denote determine digits divided divisible divisor drawing drawn equal equation event example expansion expression Extract factors four fraction give given greater greatest happen Hence hold increased interest known least less letters logarithm mean measure method miles multiply negative observed obtain occur person positive integers preceding Article present prime probability problem proceed Progression proposed prove quadratic quantities quotient ratio relation remainder represent respectively result rule scale shew shillings side Similarly simple solution solve square root student subtraction succession suppose taken theorem things third trial true twice unity white balls whole write zero
Σελίδα 515 - Prelector of St. John's College, Cambridge. AN ELEMENTARY TREATISE ON MECHANICS. For the Use of the Junior Classes at the University and the Higher Classes in Schools.
Σελίδα 516 - HODGSON -MYTHOLOGY FOR LATIN VERSIFICATION. A brief Sketch of the Fables of the Ancients, prepared to be rendered into Latin Verse for Schools.
Σελίδα 323 - The logarithm of a product is equal to the sum of the logarithms of its factors.
Σελίδα 281 - To find the number of permutations of n things taken r at a time. Suppose...
Σελίδα 134 - Separate the given number into periods, by pointing every second figure, beginning with the units' place. find the greatest square in the left-hand period, and...
Σελίδα 14 - In the multiplication of whole numbers, place the multiplier under the multiplicand, and multiply each term of the multiplicand by each term of the multiplier, writing the right-hand figure of each product obtained under the term of the multiplier which produces it.
Σελίδα 17 - The product of the sum and difference of two numbers is equal to the difference of their squares.
Σελίδα 335 - An infinite series is said to be divergent when the sum of the first n terms can be made numerically greater than any finite quantity by taking n sufficiently great.