Jambmaths
Maths Question | |
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Question 1 |
Add 11012, 101112 , and 1112 |
Question 2 |
If 125x = 2010 find x |
Question 3 |
Evaluate $\frac{\tfrac{3}{8}\div \tfrac{1}{2}-\tfrac{1}{3}}{\tfrac{1}{8}\times \tfrac{2}{3}+\tfrac{1}{3}}$ |
Question 4 |
Express 123456 to 3 significant figure |
Question 5 |
Calculate the simple interest on N7 500 for 8 years at 5% per annum |
Question 6 |
The cost of kerosene per litre increases from N 60 to N 85. What is the percentage rate of increase |
Question 7 |
Simplify ${{16}^{-\tfrac{1}{2}}}\times {{4}^{-\tfrac{1}{2}}}\times {{27}^{\tfrac{1}{3}}}$ |
Question 8 |
If ${{\log }_{{{x}^{\tfrac{1}{2}}}}}64=3$, find the value of x |
Question 9 |
If $\frac{1+\sqrt{2}}{1-\sqrt{2}}$is expressed in the form $x+y\sqrt{2}$, find the values of x and y |
Question 10 |
If $X=\{{{n}^{2}}+1:n=0,2,3\}$and $Y=\{n+1:n=2,3,5\}$ find $X\cap Y$ |
Question 11 |
A bookseller sells Mathematics and English books. If 30 customers buy Mathematics books, 20 customers buy English books and 10 customers buy the two books, how many customers has he altogether? |
Question 12 |
Make Q the subject of the formula, when $L=\frac{4}{3}M\sqrt{PQ}$ |
Question 13 |
If $2{{x}^{2}}-kx-12$is divisible by $x-4$, find the value of k |
Question 14 |
Factorize completely ${{(4x+3y)}^{2}}-{{(3x-2y)}^{2}}$ |
Question 15 |
If x – 3 is directly proportional to the square of y and x = 5 when y = 2, find x when y = 6 |
Question 16 |
If p varies inversely as the square of q and p = 8 when q = 4, find when p = 32 |
Question 17 |
Find the range of value of x which satisfy the inequality $4x-7\le 3x\text{ and }3x-4\le 4x$ |
Question 18 |
Solve the quadratic inequality ${{x}^{2}}-5x+6\ge 0$ |
Question 19 |
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Question 20 |
The fifth term of AP is 24, and eleventh term is 96. Find the first term |
Question 21 |
A binary operation * defined on the set of positive integer is such that that $x*y=2x-3y+2$ for all positive integers x and y. The binary operation is |
Question 22 |
A binary operation on the set of real numbers excluding –1 is such that, for all m, n $\varepsilon $ R, $m\Delta n=m+n+mn$. Find the identity element of the operation |
Question 23 |
Find the value of x and y respectively if $\left( \begin{matrix} 1 & 0 \\ -1 & -1 \\ 2 & 2 \\\end{matrix} \right)+\left( \begin{matrix} x & 1 \\ -1 & 0 \\ y & -2 \\\end{matrix} \right)=\left( \begin{matrix} -2 & 1 \\ -2 & -1 \\ -3 & 0 \\\end{matrix} \right)$ |
Question 24 |
If $\left( \begin{matrix} -2 & 1 \\ 2 & 3 \\\end{matrix} \right)\left( \begin{matrix} p & q \\ r & s \\\end{matrix} \right)=\left( \begin{matrix} 1 & 0 \\ 0 & 1 \\\end{matrix} \right),$what is the value of r |
Question 25 |
In the diagram above $PQ\parallel RS$, the size of the angle marked x is |
Question 26 |
Find the exterior angle of a 12 sided regular polygon |
Question 27 |
In the diagram above $\angle OPQ$is |
Question 28 |
Find the area of the figure above |
Question 29 |
Find the angle subtends at the centre of a circle by a chord which is equal in length to the radius of the circle. |
Question 30 |
Find the capacity in litres of cylindrical well of 1 metre and depth 14cm. |
Question 31 |
The locus of a point equidistant from two point P(6,2) and R (4,2) is perpendicular bisector of PR passing through |
Question 32 |
Find the gradient of a line which is perpendicular to the line with the equation $3x+2y+1=0$ |
Question 33 |
Calculate the distance between L ( –1, –6) and M(–3, –5) |
Question 34 |
If $\sin \theta =\frac{3}{5}$, find $\tan \theta $ |
Question 35 |
A student sitting on a tower 68 metres high observes his principal car at an angle of depression of 20o. How far is the car from the bottom of the tower to the nearest metres? |
Question 36 |
Find the derivative of $y=\frac{{{x}^{7}}-{{x}^{5}}}{{{x}^{4}}}$ |
Question 37 |
Differentiate sin x – x cos x |
Question 38 |
Find the minimal value of the function $y=x(1+x)$ |
Question 39 |
Evaluate $\int_{1}^{2}{(6{{x}^{2}}-2x)dx}$ |
Question 40 |
On a pie chart, there are six sectors of which four are 30o, 45o, 60o, 90o and the remaining two angles are in ration 2:1. Find the smaller angles of the remaining two angles |