Advanced Algebra |
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Common terms and phrases
a+b)² a+b+c a²b a²b² a³b ab+b² ab² ab³ algebraic symbols angle arithmetic B's age b₁ binomial Check coefficients consecutive numbers contains cross products cube denominator difference digits Dividing division divisor examples exceeds EXERCISE exponents feet Find the H. C. F. Find the number Find the value following equations following expressions graph graphically Hence inches integral letters logarithm lowest terms method miles per hour monomial multiplied negative number of dollars numerical value obtain polynomial positive quadratic quadratic equation quotient ratio reduced remainder represented Simplify simultaneous equations Solve the equation Solve the following square root Substituting subtract surd third Transposing triangle trinomial twice unknown number unknown quantity x²y x²y³ x³y³ xy² yards zero
Popular passages
Page 152 - The sum of the three angles of any triangle is equal to 180°.
Page 158 - If the product of two numbers -is equal to the product of two other numbers, either pair may be made the means, and the other pair the extremes, of a proportion.
Page 123 - If the degree of the numerator is equal to, or greater than, that of the denominator, the preceding methods are inapplicable.
Page 39 - The square of the difference of two numbers is equal to the...
Page 92 - A trinomial belongs to this type, ie it is a perfect square, when two of its terms are perfect squares, and the remaining term is equal to twice the product of the square roots of these terms.
Page 366 - To release the paper, turn the handle /in a direction opposite to the motion of the hands of a watch.
Page 158 - In any proportion the product of the means is equal to the product of the extremes.
Page 492 - In the first operation we meet with a difficulty in dividing the two polynomials, because the first term of the dividend is not exactly divisible by the first term of the divisor. But if we observe that the co-efficient 4...
Page 208 - A trinomial is a perfect square if one of its terms is equal . to twice the product of the square roots of the two other terms.
Page 39 - The square of the sum of two numbers is equal to the square of the first, plus twice the product of the first by the second, plus the square of the second.