AIQ CUTOFF (CLINICAL COURSES) – NEET PG 2019
AIQ CUTOFF (CLINICAL COURSES) – NEET PG 2019 Share Tweet View Email Print Follow
AIQ CUTOFF (CLINICAL COURSES) – NEET PG 2019 Share Tweet View Email Print Follow
Quadratic Inequations If ax² + bx + c is a quadratic expression, then ax² + bx + c > 0 (or) ax² bx + c ≥ 0 (or) ax² bx + c < 0 (or) ax² bx + c ≤ 0 is called a quadratic inequation (or) quadratic inequality. Examples: (i) 3x² – 5x + Read more about Quadratic Inequations[…]
Birla Institute of Technology and Science Admission Test (BITSAT) 2019 Slot Booking Date Changed BITSAT – 2019 Slot booking dates have changed. Candidates can reserve the test date and time from 10.00 AM on 5th April, 2019. Share Tweet View Email Print Follow
JEE Main 2018 and 2017 Analysis (Physics) Share Tweet View Email Print Follow
JEE Main 2018 and 2017 Analysis (Chemistry) Share Tweet View Email Print Follow
JEE Main 2018 and 2017 Analysis (Mathematics) Share Tweet View Email Print Follow
Gaseous Mixture Gaseous Mixture is a mixture composed of gases. Mixture of gases are common in many applications. If a substance is in gaseous state and there are at least two different types of molecules in it, it’s a mixture. The most common example of a gas mixture is air. If two non-reactive gases are Read more about Gaseous Mixture[…]
Binomial Theorem – Divisibility and Differentiability Problems Divisibility: In the expansion . We can conclude that, (i) is divisible by α i.e., it is a multiple of α. Example: For all n ϵ R, 9n⁺¹ – 8n – 9 is divisible by? Solution: Given that 9n⁺¹ – 8n – 9 = (1 + 8)n x Read more about Binomial Theorem – Divisibility and Differentiability Problems[…]
Electrical Analogy for Thermal Conduction Thermal Conductivity is defined as the quantity of heat (Q) transmitted through a unit thickness (l) in a direction normal to a surface of unit area due to a unit temperature gradient (ΔT) under steady state condition and when the heat transfer is dependent only on the temperature gradient. From Read more about Electrical Analogy for Thermal Conduction[…]
Binomial Theorem for Negative/ Rational Index Let n is a rational number and x is a real number such that |x| < 1, then . (i) The expansion of (x + a)n . . The above expansion is valid only, when |x/a|< a. (ii) The expansion (2 + 3x)⁻⁵ up to four terms in decreasing Read more about Binomial Theorem for Negative/ Rational Index[…]