Applied Mathematics Final Suggestions|| Honours 4th year| MathPark

Ajouté : 2026-05-11

[00:00:00]Peace be upon you. I will discuss the final suggestions for Applied Mathematics. To do well in this, you must focus on the basics and rules. Because the repeat may not be from the board. First of all, Chapter One is the first chapter. From this chapter, mainly questions in Section B and Section D will be of 15 plus marks. This is a plus plus, there is another theorem, two to one, and the part of the example that is from this example, but you will get a common one for 10 marks.

[00:00:23]The theorem is essentially important for four marks. The complete solution for this chapter is provided on our YouTube channel.

[00:00:29]Those who have problems with this chapter will find it as easy as water if they watch the classes.

[00:00:33]Chapter Two is the one that has the highest number of questions, i.e. 15 to 17 marks. Here you will find one to two questions in section B and one question in section D. The Laplace transform has this shape, the theorem part here, but you will get a question of four marks common, and the part of determining the value from here in section B, that is, a section B from the previous part, this small part of determining the value from here, but you will get a question of B section common, of course, but you will learn the rule well, the transformation theorem, but this year, that is, it is important for four marks, take a look at the elementary problem of the plus transform, from here you will get a question of 10 marks less common in the section. There are basically four questions in this chapter. Basically, the rules are provided on our YouTube channel and you can find the video on the page. If you understand this rule, you can easily get 10 marks from this chapter, i.e. from Laplace transform to primitive problems. There will be one 10 mark question in Section 3 of Chapter 3.

[00:01:33]I have taken Math from three to four here. Basically, if you can grasp this rule, the transformation of four plus is a value determination. Can you easily get 10 marks from this field? The maths that I have given from Chapter 3C are the values ​​that we have to determine using the Fourier transform. If you read the rules of these three maths and cover the maths, you will get 10 marks from here, that is, a math common of section B.

[00:02:05]From Chapter Four, you will basically get two questions from Section B, God willing. Here you have three definitions of gamma function and the formula of Stalling which can come from these two and the error function i.e. the error function here which is the determination of religions one two three four from here but one from two questions Inshallah you will get common i.e. there is a possibility of getting two questions common from this chapter.

[00:02:25]From Chapter Five Legendary Bahupati you will get common questions of section B one to two here the formula of the rough regression this is important plus here is the example eight it is important for you it is actually but the function of Bessel for 10 marks from this chapter basically your recursive formula from here will be a question of 10 marks.

[00:02:54]I have some questions here. If you finish these questions, especially if you can finish the rules, you can answer them even if the questions do not come from the board. In last year's question, only one question of 10 marks was repeated. The rest of the questions were repeated. So in that case, you should definitely read the rules.

[00:03:25]Chapter Seven Lag Polynomials.

[00:03:27]But from this chapter, you will have common questions of 10 marks. That is, it is very important for the department. There may be one question in section B or one question in section D from this chapter, that is, between four and 10 marks, but this chapter is important. I hope that here is a complete suggestion. If you follow it, Inshallah, you will be able to get an A plus from the first class.

[00:03:54]If you want to do well in the application, you must read the rules well.

[00:03:56]Best wishes to everyone.