Ivan Illich is popular for
De - schooling Society
Ivan Illich was a prominent philosopher and critic of modern society's institutions. He is widely recognized for his radical critiques of education, medicine, work, energy use, and economic development. His most famous work, and the concept he is most popular for, is related to his views on education.
The question asks what Ivan Illich is popular for. Let's look at the options provided and identify the one most strongly associated with his work.
Ivan Illich's popularity stems significantly from his powerful critique of the compulsory schooling system. He argued that schools institutionalize learning and often hinder genuine education by:
His concept of "De-schooling Society" proposed radical alternatives, suggesting a society built around "learning webs" or networks that empower individuals to pursue their own learning paths. This vision of "deschooling" education had a significant impact on educational philosophy and continues to be debated.
Based on his famous book and influential ideas, Ivan Illich is most popular for his work related to the concept of De-schooling Society.
The cost of a machine is Rs. 20,000 and its estimated useful life is 10 years. The scrap value of the machine, when its value depriciates at 10% p.a, is:
use (0.9)10 = 0.35
Let C be the circle of radius π/4, centered at z = \(\frac{1}{4}\) in the complex z-plane that is traversed counter-clockwise. The value of the contour integral ∮c\(\frac{{{{\rm{z}}^{\rm{2}}}}}{{{\rm{si}}{{\rm{n}}^{\rm{2}}}{\rm{4z}}}}\)dz is
Let X be a real-valued random variable such that E[eX] < ∞ and E[eX] = eE[X]. Then which of the following is correct?
There are three urns U1, U2, U3, each with balls of two colours. U1 contains 2 white balls and 3 black balls, U2 contains 3 white balls and 2 black balls and U3 contains 5 white balls and 5 black balls. An urn is chosen at random and a ball is drawn from that urn at random. What is the probability that U2 was chosen given that the ball picked is black in colour?
Let {Xn ∶ n ≥ 0} be a two state Markov chain with state space S = {0, 1} and transition matrix
P = \(\begin{bmatrix} \frac{1 }{2 }&\frac{ 1}{2 } \\\ \frac{1 }{ 3} &\frac{ 2}{3 } \end{bmatrix} \)
Assuming X0 = 0, the expected return time to 0 is