Jambmaths
Maths Question | |
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Question 1 |
Which Question Paper Type of Mathematics is given to you? |
Question 2 |
If 2q35 = 778, find q |
Question 3 |
Simplify $\frac{3\tfrac{2}{3}\times \tfrac{5}{6}\times \tfrac{2}{3}}{\tfrac{11}{15}\times \tfrac{3}{4}\times \tfrac{2}{27}}$ |
Question 4 |
A man invested N5000 for 9 months at 4%. What is the simple interest? |
Question 5 |
If the number M,N,Q are in the ratio 5:4:3. Find the value of $\frac{2N-Q}{M}$ |
Question 6 |
Simplify ${{\left( \frac{16}{81} \right)}^{\tfrac{1}{4}}}\div {{\left( \frac{9}{16} \right)}^{-\tfrac{1}{2}}}$ |
Question 7 |
If ${{\log }_{3}}18+{{\log }_{3}}3-{{\log }_{3}}x=\log 3,$ find x |
Question 8 |
Rationalize $\frac{2-\sqrt{5}}{3-\sqrt{5}}$ |
Question 9 |
Simplify $\left( \sqrt{2}+\frac{1}{\sqrt{3}} \right)\left( \sqrt{2}-\frac{1}{\sqrt{3}} \right)$ |
Question 10 |
From the venn diagram, above, the complement of the set is given by |
Question 11 |
Raila has 7 different posters to be hanged in her bedroom, living room and kitchen. Assuming she has plans to place at least a poster in each of the 3 rooms how many choices does she have? |
Question 12 |
Make R the subject of the formula if $T=\frac{K{{R}^{2}}+M}{3}$ |
Question 13 |
Find the remainder when ${{x}^{3}}-2{{x}^{2}}+3x-3$is divided by ${{x}^{2}}+1$ |
Question 14 |
Factorize completely $9{{y}^{2}}-16{{x}^{2}}$ |
Questionn 15 |
Solve for x and y respectively in the simultaneous equations$\begin{align} & -2x-5y=3 \\ & x+3y=0 \\\end{align}$ |
Question 16 |
If x varies directly as square root of y and x = 81 when y =9, find x when y = $1\tfrac{7}{9}$ |
Question 17 |
T varies inversely as the cubes of R, when R =3, T = $\tfrac{2}{81}$, find T when R = 2 |
Question 18 | |
Question 19 |
Solve the inequality $-6(x+3)\le 4(x-2)$ |
Question 20 |
Solve the inequality ${{x}^{2}}+2x>15$ |
Question 21 |
Find the sum of the first 18 terms of the series 3, 6, 9, -, -, -, 36. |
Question 22 |
The second term of a geometric series is 4, while the fourth term is 16. Find the sum of the first five terms |
Question 23 |
A binary operation $\oplus $on real number us defined by $x\oplus y=xy+x+y$for two real numbers x and y. Find the value of $3\oplus -\tfrac{2}{3}$ |
Question 24 |
If $\left| \begin{matrix} 2 & 3 \\ 5 & 3x \\\end{matrix} \right|=\left| \begin{matrix} 4 & 1 \\ 3 & 2x \\\end{matrix} \right|$ find the value of x |
Question 25 |
Evaluate $\left| \begin{matrix} 4 & 2 & -1 \\ 2 & 3 & -1 \\ -1 & 1 & 3 \\\end{matrix} \right|$ |
Question 26 |
The inverse of matrix N =$\left( \begin{matrix} 2 & 3 \\ 1 & 4 \\\end{matrix} \right)$ is |
Question 27 |
What is the size of each interior angle of a 12–sided regular polygon? |
Question 28 |
A circle of perimeter 28cm is opened to form a square. What is the maximum possible area of the square? |
Question 29 |
A chord of a circle of radius 7cm is 5cm from the centre of the circle. What is the length of the chord? |
Question 30 |
A solid metal of side 3 cm is placed I a rectangular tank of dimension 3, 4 and 5 cm. What volume of water can the tank hold? |
Question 31 |
The perpendicular bisector of a line XY is the locus of a point. |
Question 31 |
The perpendicular bisector of a line XY is the locus of a point. |
Question 32 |
The midpoint of P (x, y) and Q (8, 6) is (5, 8). Find x and y. |
Question 33 |
Find the equation of a line perpendicular to the line 2y = 5x + 4 which passes (4, 2). |
Question 34 |
In a right angle triangle, if tan θ = ¾ what is cos θ – sin θ |
Question 35 |
A man walks 100m due west from a point X to Y, he then walks 100m due North to a point Z. Find the bearing of X from Z |
Question 36 |
The derivative of $(2x+1)(3x+1)$ is |
Question 37 |
Find the derivative of $\frac{\sin \theta }{\cos \theta }$ |
Question 38 |
Find the value of x at the minimum point of the curve $y={{x}^{3}}+{{x}^{2}}-x+1$ |
Question 39 |
Evaluate $\int\limits_{0}^{1}{(3-2x)dx}$ |