Home
Class 12
CHEMISTRY
Which of the following relations is (are...

Which of the following relations is (are) correct according to Freundlich?
(i) `x//m`= constant
(ii) `x//m="consatnt"xxp^(1//n)(n gt 1)`
(iii) `x//m="consatnt" xxp^(n)(n gt 1)`

A

All are correct

B

All are wrong

C

(ii) is correct

D

(iii) is correct

Text Solution

Verified by Experts

The correct Answer is:
C

According to Freundlich adsorption isotherm, `(x)/(m) prop kp^(1//n) (n gt 1).`
Promotional Banner

Topper's Solved these Questions

  • SURFACE CHEMISTRY

    RESONANCE ENGLISH|Exercise Part - II : National Standard Examination in Chemistry Stage - 1|23 Videos
  • SURFACE CHEMISTRY

    RESONANCE ENGLISH|Exercise Part - III : High Level Problems|2 Videos
  • SURFACE CHEMISTRY

    RESONANCE ENGLISH|Exercise Additional Problems for Self Practice|1 Videos
  • STRUCTURAL IDENTIFICATION

    RESONANCE ENGLISH|Exercise Advanced level Problems (Part-III)|12 Videos
  • TEST PAPERS

    RESONANCE ENGLISH|Exercise FST-3|30 Videos

Similar Questions

Explore conceptually related problems

Which of the following relations is(are) correct according to Freundlich? (P)x/m = constant , (Q) x/m = constant xxp^(1//n)(ngt1), (S) x/m = constant xxp^(n)(ngt1)

In which of the following, m gt n (m,n in R) ?

For Freundlich adsorption isotherm, (x)/(m)=kp^1//n , the value of n is

Let P(n) = 1 + 3 + 5 + ... + (2n - 1) = 3 + n^2 , then which of the following is true? (i) P (3) is correct (ii) P (2) is correct (iii) P(m) rArr p(m+1) (iv) P(m) cancel(rArr) P(m+1)

If a and b are respective coefficients of x^m and x^n in the expansion of (1+ x)^(m+n) then

Show that (1+x)^(n) - nx-1 is divisible by x^(2) for n gt N

The number of ways in which m men and n women can be seated in a row, so that no two women sit together is (i) (m!(m+1)!)/((m+n-1)!) (ii) (m!(m+1)!)/((m-n+1)!) (iii) (n!(m+1)!)/((m-n+1)!) (iv) (m!(n+1)!)/((m+n-1)!)

The mean deviation for n observations x_(1),x_(2)…….x_(n) from their median M is given by (i) sum_(i=1)^(n)(x_(i)-M) (ii) (1)/(n)sum_(i=1)^(n)|x_(i)-M| (iii) (1)/(n)sum_(i=1)^(n)(x_(i)-M)^(2) (iv) (1)/(n)sum_(i=1)^(n)(x_(i)-M)

(i) lim_(xrarra) (x^(m)-a^(m))/(x^(n)-a^(n)) (ii) lim_(xrarra) ((1+x)^(1//n)-1)/(x)