Hello Buddy! Hope you're doing good.

For getting admission through sports quota in AP EAMCET, you have to apply same as the other students apply for the counselling. Just during the document verificaton, along with all the documents you need to submit your Sports certificates. You can check the list

Hello candidate,

Differentiation of a logarithmic function having some other function within its bracket, need to use the principle of chain rule in order to solve this questions.

As, the question asks the derivative of log(e^x) respect to X, hence the answer is log(e^x)× e^x.

Hope this information was helpful

Hello candidate,

The meaning of differential coefficient is is the basic for primary differentiation of any function with respect to a variable in single order.

Using the principle of differentiation to differentiate the function log(X) with respect to X, we get the differential coefficient as 1/X.

Hope that this information

Hello candidate,

The total number of terms in the expression of (1+x)^2n+1 is equal to 2n+2. So, the middle term of the expression is 2n+2/2= (n+1)th term.

So, the term is 2n+1Cn+1* x^n+1*1^n+1, where the term C represents Combination of Permutation and Combination.

Hope that this Information helps you!!

Hope

Hello,

The degree of the polynomial is the highest of the degrees of the polynomials' monomials with non-zero coefficients.

For polynomial: xy + yz^2 + z^2x^3

We have degree of first term, xy = 1 + 1 = 2

We have degree of second term, yz^2 = 1 + 2

Hey!

First clear your basic concepts of plane geometry and solve some basic questions from ncert, then try to solve the advanced level questions without looking at the solution. Once you are done with the practice of same, then solve the previous years problems.

For more information you can go

Hello there!

Greetings!

I am extremely sorry to tell you dear but it is not possible to draw a graph or anything  here . If you have any other query then let me know so that I can help you . Always feel free to ask your questions.

Thankyou