 | Charles Hamilton Ashton, Walter Randall Marsh - 1900 - 184 σελίδες
...90° ; while if they are in different quadrants the hypotenuse is greater than 90°. 7. Prove that, if one of the sides of a right triangle is equal to the opposite angle, the remaining parts are each equal to 90°. 8. The angles of a triangle are 80°, 75°,... | |
 | Charles Hamilton Ashton, Walter Randall Marsh - 1902 - 186 σελίδες
...90°; while if they are in different quadrants the hypotenuse is greater than 90°. 7. Prove that, if one of the sides of a right triangle is equal to the opposite angle, the remaining parts are each equal to 90°. 8. The angles of a triangle are 80°, 75°,... | |
 | 1911 - 946 σελίδες
...equilateral triangle is equiangular. The square on a side of a right triangle adjacent to the right angle is equal to the square on the hypotenuse minus the square on the other side. Through three points not in a straight line not more than one plane can be passed. The areas of two... | |
 | Herbert Ellsworth Slaught, Nels Johann Lennes - 1908 - 216 σελίδες
...point xv yl on this circumference, it is evident that xt2 + yt2 = 25, since the sum of the squares on the sides of a right triangle is equal to the square on the hypotenuse. (See figure, p. 207, EC) The equation x2 + y2 = 25 ie, therefore, the equation of a circle with radius... | |
 | Edwin Bidwell Wilson - 1911 - 302 σελίδες
...of the squares of the coordinates (numbers) is constant ; or 2°, the sum of the squares on the legs of a right triangle is equal to the square on the hypotenuse (Pythagorean Theorem). The second interpretation better sets forth the true inwardness of the equation.... | |
 | Herbert Ellsworth Slaught, Nels Johann Lennes - 1912 - 508 σελίδες
...point xv y¡ on this circumference, it is evident that Xl2 + уl2 = 25, since the sum of the squares on the sides of a right triangle is equal to the square on the hypotenuse. (See figure, p. 173, EC) The equation x2 + y* = 25 is, F¡G 5 therefore, the equation of a circle with... | |
 | William Betz, Harrison Emmett Webb - 1912 - 368 σελίδες
....4£ = square CK + square CF. Ax. 1 That is, c2 = a2 + ?A Why? 345. COROLLARY. The square on one leg of a right triangle is equal to the square on the hypotenuse diminished by the square on the other leg. 346. Historical Note. Proposition VII is called the Pythagorean... | |
 | William Betz, Harrison Emmett Webb, Percey Franklyn Smith - 1912 - 360 σελίδες
...= square CK + square CF. Ax. 1 That is, c2 = a2 + £,2. Why? 345. COROLLARY. The square on one leg of a right triangle is equal to the square on the hypotenuse diminished by the square on the other leg. 346. Historical Note. Proposition VII is called the Pythagorean... | |
 | James Charles Byrnes - 1913 - 468 σελίδες
...the hypotenuse, a the length of one side, b the length of the second side. Then . x 2 = a 2 + ft 2 . 574. The square on one of the sides of a right triangle...6 ft. 9. 10 ft. and 6 ft. 2. 40 ft. and 30 ft. 10. 10 in. and 8 in. 3. 48 ft. and 36 ft. 11. 20 rd. and 16 rd. 4. 9 ft. and 12 ft. 12. 25 ft. and 12 ft.... | |
| |
Pythagorean theorem states that the sum of the squares of the sides of a right triangle is equal to the square of the hypotenuse. 
