Class 12 Mathematics Chapter 4 Determinants Quiz 17 (25 MCQs)

Quiz Instructions

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1. Translate "ese(a)" to English.
2. I would like to ask ..... questions.
3. Solve system by using Cramer's Rule. Answers are written in the following form (x, y) $4x+6y=3$ $8x-3y=1$
4. ..... is the amount of product that people would be willing and able to purchase at every possible price. Meanwhile, ..... is the amount of a product that people are willing and able to purchase at a specific price.
5. A is a square matrix of order 3. If A$^{2}$ = I (identity matrix of order 3) then |A|
6. If the determinant of a 3 x 3 matrix is 0, what does this mean?
7. When there are less buyers, demand ..... and the demand curve shifts .....
8. Inelastic demand implies that consumers:
9. What do social cohesion and social capital bridge?
10. Which of the following is NOT a determinant of health?
11. If A is a $3\times3$ $\left|3A\right|=k\left|A\right|$
12. Which of the following is likely to have the most elastic demand?
13. En Pere m'ha explicat certes coses
14. A brand new machine cooks, cleans, and never messes up a fast food order. This means we can sell more fast food than ever before, leading to producers cutting cost of fast food. Which supply factor does this most likely relate to?
15. There is NO inverse if the determinant equals what value?
16. ..... dia mes bonic
17. Markets are both physical and remote placed where businesses and buyers make .....
18. The money buyers have available to purchase a good or a service.
19. Matrix multiplication is NOT .....
20. Aquell professor no fa massa feina.
21. Businesses consider price, quality, and ..... when answering the Four Basic Economic Questions.
22. Someone with a strong social support system, such as a close-knit family or community group is an example of .....
23. The $\left(i, j\right)-th$ $A_{ij}$ $n\times n$ $A$
24. The government is giving every individual 18 and above an extra $ 1, 000.00 this year. What determinant of demand does this likely fall under?
25. If A is a 2 x 2 matrix such that |A| $\ne$