MCQ
Numbers are to be formed between $1000$ and $3000$, which are divisible by $4$, using the digits $1,2,3,4,5$ and $6$ without repetition of digits. Then the total number of such numbers is.
- A$3$
- ✓$30$
- C$60$
- D$15$
✓
Answer
Correct option: B.
$30$
b
Need a full question paper?
Generate a complete, print-ready paper with questions like this in minutes — across 16+ boards, with answer keys.
Explore more
Similar questions
If ${{\log x} \over {b - c}} = {{\log y} \over {c - a}} = {{\log z} \over {a - b}},$ then which of the following is true
→$\sqrt {(3 + \sqrt 5 )} - \sqrt {(2 + \sqrt 3 )} = $
→Let $P, Q, R$ and $S$ be the points on the plane with position vectors $-2 \hat{i}-\hat{j}, 4 \hat{i}, 3 \hat{i}+3 \hat{j}$ and $-3 \hat{i}+2 \hat{j}$ respectively. The quadrilateral $\mathrm{PQRS}$ must be a
→If the shortest distance between the lines $\frac{x-4}{1}=\frac{y+1}{2}=\frac{z}{-3}$ and $\frac{x-\lambda}{2}=\frac{y+1}{4}=\frac{z-2}{-5}$ is $\frac{6}{\sqrt{5}}$, then the sum of all possible values of $\lambda$ is :
→If the circle ${(x - h)^2} + {(y - k)^2} = {r^2}$ touches the curve $y = {x^2} + 1$ at a point $(1, 2)$, then the possible locations of the points $(h, k)$ are given by
→If three points $A, B $ and $ C$ have position vectors $(1,\,x,\,3),\,\,(3,\,4,\,7)$ and $(y,-2-5)$ respectively and if they are collinear, then $(x,\,y) = $
→There are$ 4$ parcels and $5$ post-offices. In how many different ways the registration of parcel can be made
→The function$f(x) = [x]\cos \left[ {\frac{{2x - 1}}{2}} \right]\pi ,\,$ where$[.]$ denotes the greatest integer function, is discontinuous at
→If $ a$ is any vector in space, then
→The value of $\sin 600^\circ \cos 330^\circ + \cos 120^\circ \sin 150^\circ $ is
→