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4651

Let A = \(\begin{pmatrix}2 & -4 & 3\\5 & 1 & 0\end{pmatrix}\) and B =  \(\begin{pmatrix}1 & 4 & -2\\-3 & 3 & -1\end{pmatrix}\). Find A + 2B

  • A. \(\begin{pmatrix}4 & 4 & -1\\-1 & 7 & -2\end{pmatrix}\)
  • B. \(\begin{pmatrix}-1 & 4 & -1\\4 & 7 & -2\end{pmatrix}\)
  • C. \(\begin{pmatrix}4 & 4 & -1\\7 & 7 & -2\end{pmatrix}\)
  • D. \(\begin{pmatrix}-1 & 7 & -2\\4 & 4 & -2\end{pmatrix}\)
View Answer & Discuss (1) JAMB 2024
4652

The sum to infinity of a GP is 100, find its first term if the common ratio is -\(\frac{1}{2}\)

  • A. 150
  • B. 155
  • C. 160
  • D. 165
View Answer & Discuss (1) JAMB 2024
4653

PQR is a triangle such that |PQ| = |QR| = 8cm and QPR = 60º. Find the area of \(\angle\) PQR

  • A. 16\(\sqrt{3}cm^2\)
  • B. 16\(\sqrt{2}cm^2\)
  • C. 8\(\sqrt{3}cm^2\)
  • D. 16\(\sqrt{2}cm^2\)
View Answer & Discuss (3) JAMB 2024
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4654

The Venn diagram above shows the number of students offering physics and chemistry in a class of 65. What is the probability that a student selected from the class offers physics and chemistry if every students offers at least one subject?

  • A. \(\frac{2}{13}\)
  • B. \(\frac{5}{13}\)
  • C. \(\frac{2}{5}\)
  • D. \(\frac{3}{13}\)
View Answer & Discuss (1) JAMB 2024
4655

From the top of a building 10m high, the angle of elevation of a fruit on top of a tree 25m is 30º. Calculate the horizontal distance between the building and the tree.

  • A. 15\(\sqrt{3}\)m
  • B. 5\(\sqrt{3}\)m
  • C. 25\(\sqrt{3}\)m
  • D. 30\(\sqrt{3}\)m
View Answer & Discuss (2) JAMB 2024
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