Yale Examination PapersGinn, Heath & Company, 1892 - 139 pages |
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Page 7
... greatest common divisor of x - 6x2 - 8x - 3 and 4x3 - 12x - 8 . 2. ( a ) Find the sum of 64a2 , 22a , and 8a3 . ( b ) Reduce to its simplest form the product , ( x − 1 − √ − 2 ) ( x − 1 + √ − 2 ) ( x − 2 + √ − 3 ) ( x − 2 ...
... greatest common divisor of x - 6x2 - 8x - 3 and 4x3 - 12x - 8 . 2. ( a ) Find the sum of 64a2 , 22a , and 8a3 . ( b ) Reduce to its simplest form the product , ( x − 1 − √ − 2 ) ( x − 1 + √ − 2 ) ( x − 2 + √ − 3 ) ( x − 2 ...
Page 122
... greatest common divisor of 17,640 and 18,375 . 2. Find the least common multiple of the foregoing num- bers . 3. Give the table of troy weights ; also the table of metric weights . Express the gram in grains , and the kilogram in pounds ...
... greatest common divisor of 17,640 and 18,375 . 2. Find the least common multiple of the foregoing num- bers . 3. Give the table of troy weights ; also the table of metric weights . Express the gram in grains , and the kilogram in pounds ...
Page 123
... greatest common divisor of 36,864 and 20,736 . 2. Multiply of by of 83 63 2 . 16 3. ( a ) Give the table of metric weights . ( b ) A cubical cistern holds 1331kg of water ; what is the length of an inner edge ? 4. Divide 67.56785 by ...
... greatest common divisor of 36,864 and 20,736 . 2. Multiply of by of 83 63 2 . 16 3. ( a ) Give the table of metric weights . ( b ) A cubical cistern holds 1331kg of water ; what is the length of an inner edge ? 4. Divide 67.56785 by ...
Page 135
... greatest common divisor of 5a3 +10 a1b + 5 a3 b2 and a3 b + 2 a2 b2 + 2 ab3 + b1 . 2. Given 13m -7x 4m + - m + p x m + p = m Ρ m -P - kx , to find x . If 3. Two masons , A and B , propose to build a wall . both work together , they can ...
... greatest common divisor of 5a3 +10 a1b + 5 a3 b2 and a3 b + 2 a2 b2 + 2 ab3 + b1 . 2. Given 13m -7x 4m + - m + p x m + p = m Ρ m -P - kx , to find x . If 3. Two masons , A and B , propose to build a wall . both work together , they can ...
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Page 11 - If a straight line be divided into any two parts, the squares of the whole line, and of one of the parts, are equal to twice the rectangle contained by the whole and that part, together with the square of the other part. Let the straight line AB be divided into any two parts in the point C; the squares of AB, BC are equal to twice the rectangle AB, BC, together with the square of AC.