Maths-
General
Easy

Question

A reserve of 12 railway station masters is to be divided into two groups of 6 each one for day duty and the other for night duty. The number of ways in which this can be done if two specified persons A,B should not be included in the same group is

  1. 500    
  2. 504    
  3. 504,    
  4. 512    

The correct answer is: 504

Related Questions to study

General
Maths-

L t subscript left parenthesis x rightwards arrow infinity right parenthesis invisible function application left parenthesis 8 vertical line x vertical line plus 3 x right parenthesis divided by left parenthesis 3 vertical line x vertical line minus 2 x right parenthesis

For such questions, we should know different rules and formulae of limits.

L t subscript left parenthesis x rightwards arrow infinity right parenthesis invisible function application left parenthesis 8 vertical line x vertical line plus 3 x right parenthesis divided by left parenthesis 3 vertical line x vertical line minus 2 x right parenthesis

Maths-General

For such questions, we should know different rules and formulae of limits.

General
Maths-

L t subscript left parenthesis x rightwards arrow infinity right parenthesis invisible function application left parenthesis 2 plus c o s squared invisible function application x right parenthesis divided by left parenthesis x plus 2007 right parenthesis

L t subscript left parenthesis x rightwards arrow infinity right parenthesis invisible function application left parenthesis 2 plus c o s squared invisible function application x right parenthesis divided by left parenthesis x plus 2007 right parenthesis

Maths-General
General
Maths-

The value of  if blank space presuperscript n C subscript 3 colon blank to the power of n minus 1 end exponent C subscript 4 equals 8 colon 5 is

The value of  if blank space presuperscript n C subscript 3 colon blank to the power of n minus 1 end exponent C subscript 4 equals 8 colon 5 is

Maths-General
parallel
General
Maths-

L t subscript left parenthesis x rightwards arrow infinity right parenthesis invisible function application left parenthesis √ left parenthesis x squared plus x right parenthesis minus x right parenthesis

For such questions, we have to remember the different formulas of limit.

L t subscript left parenthesis x rightwards arrow infinity right parenthesis invisible function application left parenthesis √ left parenthesis x squared plus x right parenthesis minus x right parenthesis

Maths-General

For such questions, we have to remember the different formulas of limit.

General
Maths-

L t subscript left parenthesis x rightwards arrow infinity right parenthesis left parenthesis √ left parenthesis x plus 1 right parenthesis minus √ x right parenthesis

For such questions, we should remember the formulae of limit.

L t subscript left parenthesis x rightwards arrow infinity right parenthesis left parenthesis √ left parenthesis x plus 1 right parenthesis minus √ x right parenthesis

Maths-General

For such questions, we should remember the formulae of limit.

General
Maths-

L t subscript left parenthesis x rightwards arrow infinity right parenthesis invisible function application left parenthesis a subscript 0 plus a subscript 1 x to the power of 1 plus a subscript 2 x squared plus midline horizontal ellipsis plus a subscript n x to the power of n right parenthesis divided by left parenthesis b subscript 0 plus b subscript 1 x to the power of 1 plus b subscript 2 x squared plus midline horizontal ellipsis. plus b subscript m x to the power of w right parenthesis where a subscript n greater than 0 comma b subscript m greater than 0 and n greater than m space right square bracket

L t subscript left parenthesis x rightwards arrow infinity right parenthesis invisible function application left parenthesis a subscript 0 plus a subscript 1 x to the power of 1 plus a subscript 2 x squared plus midline horizontal ellipsis plus a subscript n x to the power of n right parenthesis divided by left parenthesis b subscript 0 plus b subscript 1 x to the power of 1 plus b subscript 2 x squared plus midline horizontal ellipsis. plus b subscript m x to the power of w right parenthesis where a subscript n greater than 0 comma b subscript m greater than 0 and n greater than m space right square bracket

Maths-General
parallel
General
Maths-

4 L t subscript left parenthesis x rightwards arrow infinity right parenthesis invisible function application left square bracket √ left parenthesis x squared plus a x plus b right parenthesis minus x right square bracket

For such questions, we should know different formulas of limit.

4 L t subscript left parenthesis x rightwards arrow infinity right parenthesis invisible function application left square bracket √ left parenthesis x squared plus a x plus b right parenthesis minus x right square bracket

Maths-General

For such questions, we should know different formulas of limit.

General
Maths-

L t subscript left parenthesis n rightwards arrow infinity right parenthesis invisible function application sum subscript left parenthesis n equals 1 right parenthesis to the power of n   left square bracket 1 divided by left parenthesis left parenthesis 2 n plus 1 right parenthesis left parenthesis 2 n plus 3 right parenthesis right parenthesis right square bracket

L t subscript left parenthesis n rightwards arrow infinity right parenthesis invisible function application sum subscript left parenthesis n equals 1 right parenthesis to the power of n   left square bracket 1 divided by left parenthesis left parenthesis 2 n plus 1 right parenthesis left parenthesis 2 n plus 3 right parenthesis right parenthesis right square bracket

Maths-General
General
Maths-

L t subscript left parenthesis n rightwards arrow infinity right parenthesis invisible function application left parenthesis 1 cubed plus 2 cubed plus 3 cubed plus midline horizontal ellipsis. plus n cubed right parenthesis divided by left parenthesis n squared left parenthesis n squared plus 1 right parenthesis right parenthesis

L t subscript left parenthesis n rightwards arrow infinity right parenthesis invisible function application left parenthesis 1 cubed plus 2 cubed plus 3 cubed plus midline horizontal ellipsis. plus n cubed right parenthesis divided by left parenthesis n squared left parenthesis n squared plus 1 right parenthesis right parenthesis

Maths-General
parallel
General
Maths-

Let PQ and RS be tangents at the extremities of the diameter ‘PR’ of a circle of radius ‘r’. If PS and RQ intersect at a point ‘X’ on the circumference of the circle, then 2r equals :

Let PQ and RS be tangents at the extremities of the diameter ‘PR’ of a circle of radius ‘r’. If PS and RQ intersect at a point ‘X’ on the circumference of the circle, then 2r equals :

Maths-General
General
Maths-

L t subscript left parenthesis x rightwards arrow 0 right parenthesis invisible function application left parenthesis 6 to the power of x minus 3 to the power of x minus 2 to the power of x plus 1 right parenthesis divided by x squared

For such questions, we should be know different formulas of limit.

L t subscript left parenthesis x rightwards arrow 0 right parenthesis invisible function application left parenthesis 6 to the power of x minus 3 to the power of x minus 2 to the power of x plus 1 right parenthesis divided by x squared

Maths-General

For such questions, we should be know different formulas of limit.

General
Maths-

If 5 x minus 12 y plus 10 equals 0 blankand 12 y minus 5 x plus 16 equals 0 blankare two tangents to a circles then radius of the circle is

If 5 x minus 12 y plus 10 equals 0 blankand 12 y minus 5 x plus 16 equals 0 blankare two tangents to a circles then radius of the circle is

Maths-General
parallel
General
Maths-

The locus of center of a circle which passes through the origin and cuts off a length of 4 units from the lineblank x equals 3 blankis:

The locus of center of a circle which passes through the origin and cuts off a length of 4 units from the lineblank x equals 3 blankis:

Maths-General
General
Maths-

AB is a chord of the circle x to the power of 2 end exponent plus y to the power of 2 end exponent minus 7 x minus 4 equals 0. If (1, -1) is the mid point of the chord AB then the area of the triangle formed by AB and the coordinate axes is

AB is a chord of the circle x to the power of 2 end exponent plus y to the power of 2 end exponent minus 7 x minus 4 equals 0. If (1, -1) is the mid point of the chord AB then the area of the triangle formed by AB and the coordinate axes is

Maths-General
General
Maths-

The equation of a plane that passes through (1,2,3) and is at maximum distance from (-1,1,1) is

The equation of a plane that passes through (1,2,3) and is at maximum distance from (-1,1,1) is

Maths-General
parallel

card img

With Turito Academy.

card img

With Turito Foundation.

card img

Get an Expert Advice From Turito.

Turito Academy

card img

With Turito Academy.

Test Prep

card img

With Turito Foundation.