 
			 
			MCQOPTIONS
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				This section includes 8 Mcqs, each offering curated multiple-choice questions to sharpen your Mathematics Questions and Answers knowledge and support exam preparation. Choose a topic below to get started.
| 1. | If foci of an ellipse are (0, ±3) and length of semimajor axis is 5 units, then find the equation of ellipse. | 
| A. | \((\frac{x}{4})^2+(\frac{y}{5})^2\)=1 | 
| B. | \((\frac{x}{5})^2+(\frac{y}{4})^2\)=1 | 
| C. | \((\frac{x}{10})^2+(\frac{y}{8})^2\)=1 | 
| D. | \((\frac{x}{8})^2+(\frac{y}{10})^2\)=1 | 
| Answer» B. \((\frac{x}{5})^2+(\frac{y}{4})^2\)=1 | |
| 2. | What is equation of latus rectums of ellipse \((\frac{x}{25})^2+(\frac{y}{16})^2\)=1? | 
| A. | x=±3 | 
| B. | y=±3 | 
| C. | x=±2 | 
| D. | y=±2 | 
| Answer» B. y=±3 | |
| 3. | What is length of latus rectum for ellipse \((\frac{x}{25})^2+(\frac{y}{16})^2\)=1? | 
| A. | 25/2 | 
| B. | 32/5 | 
| C. | 5/32 | 
| D. | 8/5 | 
| Answer» C. 5/32 | |
| 4. | What is minor axis length for ellipse \((\frac{x}{25})^2+(\frac{y}{16})^2\)=1? | 
| A. | 5 units | 
| B. | 4 units | 
| C. | 8 units | 
| D. | 10 units | 
| Answer» D. 10 units | |
| 5. | What is major axis length for ellipse \((\frac{x}{25})^2+(\frac{y}{16})^2\)=1? | 
| A. | 5 units | 
| B. | 4 units | 
| C. | 8 units | 
| D. | 10 units | 
| Answer» E. | |
| 6. | What is eccentricity for \((\frac{x}{25})^2+(\frac{y}{16})^2\)=1? | 
| A. | 2/5 | 
| B. | 3/5 | 
| C. | 15 | 
| D. | 5/3 | 
| Answer» C. 15 | |
| 7. | Find the coordinates of foci of ellipse \((\frac{x}{16})^2+(\frac{y}{25})^2\)=1. | 
| A. | (±3,0) | 
| B. | (±4,0) | 
| C. | (0,±3) | 
| D. | (0,±4) | 
| Answer» D. (0,±4) | |
| 8. | Find the coordinates of foci of ellipse \((\frac{x}{25})^2+(\frac{y}{16})^2\)=1. | 
| A. | (±3,0) | 
| B. | (±4,0) | 
| C. | (0,±3) | 
| D. | (0,±4) | 
| Answer» B. (±4,0) | |