Past Questions And Answers
'''Let the waters under the heavens be gathered together into one place, and let the dry land appear.'' In the statement above, the dry land and the waters refer to
- A. earth and oceans
- B. firmament and seas
- C. firmament and oceans
- D. earth and seas
Taxes and government expenditures are instrument of?
- A. monetary policy
- B. tax policy
- C. economic policy
- D. fiscal policy
What distinguishes a political party from other social institutions is the desire to
- A. influence the international community on local issues
- B. promote the interest of party members
- C. win elections and form a government
- D. influence government policies in certain directions
(a) What is a demand schedule?
(b) State the law of demand.
(c) Using appropriate examples, explain the following types of demand:
(i) Competitive demand
(ii) Derived demand
(iii) Joint demand
(iv) Composite demand
View Discussion (0)WAEC 2018 THEORYThis question is based on General Literary Principles.
A character who remains unchanged in a work of art is called
- A. a stereotypic character
- B. a flat character
- C. a round character
- D. an illusive character
In the pie chart below, the percentage for children is equivalent to

- A. 288o
- B. 720o
- C. 90o
- D. 144o
The Red Sea has a higher degree of salinity than the Mediterranean Sea because the former
- A. is smaller in size than the latter
- B. is located in a rift valley while the letter is located in a geosyncline
- C. receives a smaller amount of fresh water than the latter
- D. is linked with the Indian Ocean while the later is linked with the Atlantic
Given that v, f and \(\lambda\) are the velocity, frequency and wavelength of a wave respectively. Which of the following equations is correct?
- A. v = f2\(\lambda\)
- B. f = \(\frac{v}{\lambda}\)
- C. f = \(\frac{v}{\lambda^2}\)
- D. \(\lambda = \frac{f}{v^2}\)
Sin has no dominion over those who are under
- A) Grace
- B) Authority
- C) Law
- D) judgment
Express as a single fraction: \(\frac{x}{x-2}-\frac{x+2}{x+3}\)
- A. \(\frac{2x^2 - 3x - 4}{(x-2)(x+3)}\)
- B. \(\frac{2x^2 + 3x - 4}{(x-2)(x+3)}\)
- C. \(\frac{2}{(x-2)(x+3)}\)
- D. \(\frac{ 3x + 4}{(x-2)(x+3)}\)

