Stories about Mathematics-land, Volum 2J.M. Dent and Sons, 1927 |
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Side 18
... exactly the same manner as he had arranged Billy . T π Then he took the rolling - pin , and he rolled middle - sized Frank from his head to his heels , till middle - sized Frank looked like this : T But Frank did not make a sound all ...
... exactly the same manner as he had arranged Billy . T π Then he took the rolling - pin , and he rolled middle - sized Frank from his head to his heels , till middle - sized Frank looked like this : T But Frank did not make a sound all ...
Side 19
... exactly the same manner as he had arranged Billy and Frank . Then he took the rolling - pin and rolled Jack from his head to his heels , then from his heels to his head , and back again , and back again , and so on till Jack was rolled ...
... exactly the same manner as he had arranged Billy and Frank . Then he took the rolling - pin and rolled Jack from his head to his heels , then from his heels to his head , and back again , and back again , and so on till Jack was rolled ...
Side 44
... exactly in half . You can prove this by cutting out one angle and fitting it on to the other . Or , you can find your protractor and measure each angle . You will see they are equal . Remember this : The length of the arms of an angle ...
... exactly in half . You can prove this by cutting out one angle and fitting it on to the other . Or , you can find your protractor and measure each angle . You will see they are equal . Remember this : The length of the arms of an angle ...
Side 46
... △ on AB . Call it ABC . 2. Bisect the ACB by a straight line cutting AB in the point D. You will find that AD is exactly equal to DB , so AB must be bisected at D. Problem ( Book I , Prop . 10 ) . 46 IX HOW TO BISECT A STRAIGHT LINE.
... △ on AB . Call it ABC . 2. Bisect the ACB by a straight line cutting AB in the point D. You will find that AD is exactly equal to DB , so AB must be bisected at D. Problem ( Book I , Prop . 10 ) . 46 IX HOW TO BISECT A STRAIGHT LINE.
Side 51
... exactly the same thing as in the other problem . Now we will do it with only the mathematical instruments allowed by Euclid . This is the construction . 1. Take any point D , on the side of AB remote from C ( that means on the other ...
... exactly the same thing as in the other problem . Now we will do it with only the mathematical instruments allowed by Euclid . This is the construction . 1. Take any point D , on the side of AB remote from C ( that means on the other ...
Vanlige uttrykk og setninger
180 degrees 2a²b³ 2ab+b² 90 degrees 9ab³ Adjacent Angles Algebra Angle contains angles are equal angles equal answer Arithmetic arranged Billy brackets centre Coefficients Construction contain 360 degrees course cube root describe a circle describe an arc describe an equilateral describe an Isosceles Divide divisions divisor Draw a line draw a straight draw regular figures Equilateral Triangle Euclid Extract the square Find the sum Find the value Geometry given straight line graph inches long Isosceles Triangle letters line at right Measure negative number of degrees parallel pence Problem Book Prop Proposition protractor prove Quadri Quadrilateral quotient radius Rhombus right angles rolling-pin Scalene set-square shillings sides and angles sides equal Simple Equations Simultaneous Equations Solve square root Subtraction Take any point thing Tommy Trapezium unknown terms Unlike Signs vertically opposite angles Waterloo station
Populære avsnitt
Side 73 - A circle is a plane figure contained by one line, which is called the circumference, and is such that all straight lines drawn from a certain point within the figure to the circumference, are equal to one another.
Side 73 - When a straight line standing on another straight line makes the adjacent angles equal to one another, each of the angles is called a right angle ; and the straight line which stands on the other is called a perpendicular to it.
Side 49 - To draw a straight line at right angles to a given straight line, from a given point in the same.
Side 72 - A plane rectilineal angle is the inclination of two straight lines to one another, which meet together, but are not in the same straight line.
Side 73 - An ACUTE ANGLE is one which is less than a right angle ; as the angle DEF.
Side 69 - ECF; and they are adjacent angles. But, when the adjacent angles which one straight line makes with another straight line are equal to one another, each of them is called a right IT angle ; therefore each of the angles DCF, ECF, is a right angle.
Side 52 - To draw a straight line perpendicular to a given straight line of unlimited length from a given point without it.
Side 44 - Let BAC be the given rectilineal angle, it is required to bisect it. Take any point D in AB, and from AC cut (i.
Side 72 - DEF. 2. A line has position, and it has length, but neither breadth nor thickness. The extremities of a line are points, and the intersection of two lines is a point. DEF. 3. A surface has position, and it has length and breadth, but not thickness. The boundaries of a surface, and the intersection of two surfaces, are lines. DEF. 4. A solid has position, and it has length, breadth and thickness. The boundaries of a solid are surfaces. DEF. 5. A straight line is...
Side 74 - EFGH is a square. The area of a square is found by multiplying the length of one side by itself ; in other words, Area of a square = square of one side. Find the area, in square yards and smaller units, of a square, the length of whose side is : 49. 97 yds. 52. 372 ft. 55. 98 ft. 6 in. 50. 388...