Home
Class 12
PHYSICS
Let X = A . bar (BC) . Evaluate X for ...

Let `X = A . bar (BC)` . Evaluate X for
(a) `A = 1 , B = 0 , C = 1`, (b) A = B = C = 1 and ( c) A = B = C = 0.

Text Solution

Verified by Experts

The correct Answer is:
A, B, C

(a) when , A = 1 , B = 0 and C = 1
` BC = 0 `
` :. bar (BC ) = 1`
or ` A. bar (BC) = 1 `
(b) When , A = B = C = 1
` BC = 1 `
` bar (BC) = 0 `
`:. A . bar (BC) = 0 `
(c ) When, A = B = C = 0
Then , ` BC = 0 `
` :. bar( BC) = 1 `
or , `A . bar (BC) = 0`
Promotional Banner

Topper's Solved these Questions

  • SEMICONDUCTORS

    DC PANDEY ENGLISH|Exercise Exercise35.1|1 Videos
  • SEMICONDUCTORS

    DC PANDEY ENGLISH|Exercise Exercise 35.2|2 Videos
  • SEMICONDUCTORS

    DC PANDEY ENGLISH|Exercise Subjective|12 Videos
  • REFRACTION OF LIGHT

    DC PANDEY ENGLISH|Exercise Level 2 Subjective|21 Videos
  • SOLVED PAPER 2017

    DC PANDEY ENGLISH|Exercise Solved papers 2017(JIPMER)|32 Videos

Similar Questions

Explore conceptually related problems

Let X=A bar(BC)+B bar(CA)+C bar(AB) .Evalute X for (a) A=1,B=0,C=1 (b) A=B=C=1 (c) A=B=C=0

If (i) A = 1, B = 0, C = 1, (ii) A = B = C = 1, (iii) A = B = C = 0 and (iv) A = 1 = B, C = 0 then which one of the following options will satisfy the expression, X=bar(A.B.C)+bar(B.C.A)+bar(C.A.B)

If a, b, and c are not equal to 0 or 1 and if a^x = b, b^y = c and c^x = a then xyz =

Let A,B,C be angles of triangles with vertex A -= (4,-1) and internal angular bisectors of angles B and C be x - 1 = 0 and x - y - 1 = 0 respectively. Slope of BC is

Let A,B,C be angles of triangles with vertex A -= (4,-1) and internal angular bisectors of angles B and C be x - 1 = 0 and x - y - 1 = 0 respectively. If A,B,C are angles of triangle at vertices A,B,C respectively then cot ((B)/(2))cot .((C)/(2)) =

If a b c=0 , then find the value of {(x^a)^b}^c (a)1 (b) a (c)b (d) c

Statement-1: If a, b, c are distinct real numbers, then a((x-b)(x-c))/((a-b)(a-c))+b((x-c)(x-a))/((b-c)(b-a))+c((x-a)(x-b))/((c-a)(c-b))=x for each real x. Statement-2: If a, b, c in R such that ax^(2) + bx + c = 0 for three distinct real values of x, then a = b = c = 0 i.e. ax^(2) + bx + c = 0 for all x in R .

Let f(x)=a+b|x|+c|x|^4 , where a ,\ b , and c are real constants. Then, f(x) is differentiable at x=0 , if a=0 (b) b=0 (c) c=0 (d) none of these

If A=[[0, 6, 7], [-6, 0, 8], [ 7,-8, 0]] , B=[[0, 1, 1],[ 1, 0, 2],[ 1, 2, 0]] , C=[[2], [-2] , [3]] Calculate AC, BC and (A + B)C . Also, verify that (A + B)C = A C + B C

Let f(x) = a x^2 + bx + c , where a, b, c in R, a!=0 . Suppose |f(x)| leq1, x in [0,1] , then