All Categories MCQs
Topic Notes: All Categories
General Description
Plato
- Biography: Ancient Greek philosopher (427–347 BCE), student of Socrates and teacher of Aristotle, founder of the Academy in Athens.
- Important Ideas:
- Theory of Forms
- Philosopher-King
- Ideal State
421
Find sin 45°.
Answer:
0.707
Step-by-step solution: 1. Recall standard trigonometric values. 2. For angle 45°, sin value is 0.707. 3. Convert to radians if needed: 45° = 0.785 rad.
422
Find the distance between points (3, 8) and (7, 13).
Answer:
6.4
Step-by-step solution: 1. Use distance formula: sqrt[(x2 - x1)² + (y2 - y1)²]. 2. Compute squares: (4)² + (5)². 3. Distance = sqrt(41) = 6.4.
423
Find the distance between points (6, 3) and (10, 8).
Answer:
6.4
Step-by-step solution: 1. Use distance formula: sqrt[(x2 - x1)² + (y2 - y1)²]. 2. Compute squares: (4)² + (5)². 3. Distance = sqrt(41) = 6.4.
424
Find the distance between points (2, 8) and (6, 13).
Answer:
6.4
Step-by-step solution: 1. Use distance formula: sqrt[(x2 - x1)² + (y2 - y1)²]. 2. Compute squares: (4)² + (5)². 3. Distance = sqrt(41) = 6.4.
425
Find the distance between points (7, 6) and (11, 11).
Answer:
6.4
Step-by-step solution: 1. Use distance formula: sqrt[(x2 - x1)² + (y2 - y1)²]. 2. Compute squares: (4)² + (5)². 3. Distance = sqrt(41) = 6.4.
426
Find the distance between points (3, 4) and (7, 9).
Answer:
6.4
Step-by-step solution: 1. Use distance formula: sqrt[(x2 - x1)² + (y2 - y1)²]. 2. Compute squares: (4)² + (5)². 3. Distance = sqrt(41) = 6.4.
427
Find the distance between points (6, 8) and (10, 13).
Answer:
6.4
Step-by-step solution: 1. Use distance formula: sqrt[(x2 - x1)² + (y2 - y1)²]. 2. Compute squares: (4)² + (5)². 3. Distance = sqrt(41) = 6.4.
428
Find the distance between points (7, 4) and (11, 9).
Answer:
6.4
Step-by-step solution: 1. Use distance formula: sqrt[(x2 - x1)² + (y2 - y1)²]. 2. Compute squares: (4)² + (5)². 3. Distance = sqrt(41) = 6.4.
429
Find the distance between points (6, 4) and (10, 9).
Answer:
6.4
Step-by-step solution: 1. Use distance formula: sqrt[(x2 - x1)² + (y2 - y1)²]. 2. Compute squares: (4)² + (5)². 3. Distance = sqrt(41) = 6.4.
430
Find the distance between points (7, 3) and (11, 8).
Answer:
6.4
Step-by-step solution: 1. Use distance formula: sqrt[(x2 - x1)² + (y2 - y1)²]. 2. Compute squares: (4)² + (5)². 3. Distance = sqrt(41) = 6.4.