## An Elementary Treatise on Algebra, Theoretical and Practical: With Attempts to Simplify Some of the More Difficult Parts of the Science |

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An elementary treatise on algebra, theoretical and practical John Radford Young Uten tilgangsbegrensning - 1823 |

An Elementary Treatise on Algebra, Theoretical and Practical: With Attempts ... John Radford Young Uten tilgangsbegrensning - 1826 |

An Elementary Treatise on Algebra, Theoretical and Practical John Radford Young Uten tilgangsbegrensning - 1857 |

### Vanlige uttrykk og setninger

arithmetical progression Binomial Theorem Clear the equation coefficients column completing the square compound interest consequently cube root cubic equation decimals denote difference Divide dividend division equa equal EXAMPLES expansion exponent extracting the root factors figure Find a number Find a value find the values Find three numbers Find two numbers gallons geometrical geometrical progression greatest common measure hence imaginary improper fraction infinitum integer last term least common multiple logarithms method multiplied negative number of solutions number of terms obtained preceding PROBLEM proportion proposed equation quadratic QUADRATIC EQUATIONS QUESTION quotient rational recurring equation Reduce remainder represent Required the sum required to find result SCHOLIUM second equation second term simple equation square numbers square root substituting subtracting Suppose surd third tion transposing transposition trial divisor unknown quantity whence whole number

### Populære avsnitt

Side 86 - If four quantities be in arithmetical •proportion, the sum of the extremes is equal to the sum of the means.

Side 65 - A fish was caught whose tail weighed 9Z6. ; his head weighed as much as his tail and half his body, and his body weighed as much as his head and tail together : what was the weight of the fish?

Side 99 - The sum of the first and third of four numbers in geometrical progression is 148, and the sum of the second and fourth is 888.

Side 99 - A hare is 50 leaps before a greyhound, and takes 4 leaps to the greyhound's 3 ; but 2 of the greyhound's leaps are equal to 3 of the hare's ; how many leaps must the greyhound take, to catch the hare?

Side 84 - ... of the sum of the shares of the other three, the share of the second ^ of the sum of the other three, and the share of the third...

Side 41 - MULTIPLY THE QUANTITY INTO ITSELF, TILL IT is TAKEN AS A FACTOR, AS MANY TIMES AS THERE ARE UNITS IN THE INDEX OF THE POWER TO WHICH THE QUANTITY IS TO BE RAISED.

Side 67 - Required his income. dollars. 41. There are two numbers in proportion of 2 to 3, and if 4 be added to each of them, the sums will be in proportion of 5 to 7 ? Ans. 16 and 24. 42. It is required to find a number such, that if it be increased by 7, the square root of the sum shall be equal to the square root of the number itself, and 1 more. Ans. 9.

Side 52 - An equation of the third, fourth, &c. degree, is one in which the highest power of the unknown quantity is the third, fourth, &c.