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đ§ JEE Series Part-19: Master Practice Questions on Arithmetic Progression (AP) â Based on Tâ & Sâ
Youâve understood the formulas. Youâve watched the lectures.But can you apply your AP concepts at JEE speed when it matters the most? In Part-19 of our JEE Series, we throw you into the battlefieldâarmed only with your concepts of Tâ (nth term) and Sâ (sum of n terms)âto solve JEE-level questions that test both speed and smarts.Letâs see if youâre truly AP-ready! đ„ Welcome to another powerfulâŠ
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đ§ JEE Series Part-19: Master Practice Questions on Arithmetic Progression (AP) â Based on Tâ & Sâ
Youâve understood the formulas. Youâve watched the lectures.But can you apply your AP concepts at JEE speed when it matters the most? In Part-19 of our JEE Series, we throw you into the battlefieldâarmed only with your concepts of Tâ (nth term) and Sâ (sum of n terms)âto solve JEE-level questions that test both speed and smarts.Letâs see if youâre truly AP-ready! đ„ Welcome to another powerfulâŠ
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How Does Arithmetic Progression Shape Our Understanding of Mathematics?Â
I hope this comprehensive blog post gives you a thorough understanding of Arithmetic Progression. Feel free to explore and delve deeper into the fascinating world of sequences and series! For more simplified explanations like the one above, visit the maths blogs on the Tutoroot website. Elevate your learning with Tutorootâs personalised Maths online tuition. Begin your journey with a FREE DEMO session and discover the advantages of one on one online tuitions.Â
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CS2050 - Instructions Solved
Consider the abstract class Progression that sets an initial value and defines a way to compute its next value. Based on that class, define 3 specializations: ArithmeticProgression, GeometricProgression, and FibonacciProgression. Arithmetic Progression An arithmetic progression computes the next value by adding difference to the current value. For example, to create the arithmetic progression 0,âŠ
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Homework #1
Type solutions to the homework problems listed below using preferably LYX/LATEX word processors, see the class webpage for more information about their installation and tutorials. (10 points) Write the C++ classes called ArithmeticProgression and GeometricProgression that are derived from the abstract class Progression, with two pure virtual functions, getNext() and sum(), see the courseâŠ
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Arithmetic Progression Short Tips and Tricks #ap #arithmeticprogression
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Arithmetic Progression

So, hi everybody! As you can see, today we are going to talk about - Arithmetic Progression. But first, let's understand what is a progression.
A progression is a list of numbers which follow a common pattern. An example is as follows -
19, 38, 57, 76, 95.............
In the above list of numbers, a common difference of 19 is present. This is the common pattern which every number is following. This type of a progression is known as Arithmetic progression.
A list of numbers having a common difference is known as an Arithmetic progression. There are many other progressions like - geometric progression, harmonic progression, arithmetico geometric progression. We will discuss about these progressions as well.
Now, Arithmetic progression has certain formulas. These formulas are used to solve questions related to Arithmetic progression .
{a means first term of an AP, d means common difference, n means number of term in the AP}
Sum of n terms in AP =( n/2 )Ă{2a + (n-1)d}
nth term of an AP = a+(n-1)d
Now, let's talk about transcendental numbers.
Transcendental Numbers

Transcendental number is a number that is not algebraicâthat is, not the root of a non-zero polynomial with rational coefficients. The best known transcendental numbers are Ï and e.
Now, you must be thinking why the hell am I taking two different topics in a single post. That is because, I wanted to tell you all something which is understandable only when you understand what is AP and transcendental numbers.
Now, I am gonna tell a very weird, unexpected and mysterious secret of mathematics. Students will be the most shocked on knowing this thing.
Ï is NOT equal to 22/7.
YES , YOU HEARD IT RIGHT.
And this is because Ï is a transcendental number, which means in its decimal part, the numbers present are not recurring. They are all different. While in the fraction 22/7, the digits are recurring after we perform the division for a long time.
And in the value of Ï , in its decimal part, its 1729th number is 1, then you will see that the next digit is 2 and the next digit is 3.
So-
1,2,3
Aren't they an Arithmetic progression, with a common difference 1?
And do you know 1729 is a very special number. It is known as the hardy Romanian number. I will discuss about its special property in my next post.
Till then, stay tuned by following me and joining "The Maths Nut" group chat.
And also give this post as much of likes as you can đ€.
Bbye!
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How Does Arithmetic Progression Shape Our Understanding of Mathematics?Â
An arithmetic progression is a sequence of numbers in which the difference between consecutive terms is constant. This constant difference 1 is known as the common difference (often 2 denoted by âdâ).    Â
General Term of an APÂ
The general term (or nth term) of an AP can be expressed as:Â Â
an = a1 + (n â 1)d Â
where:Â Â
an = nth term of the APÂ Â
a1 = first term of the APÂ Â
n = position of the term in the sequence Â
d = common difference Â
This formula allows us to find any term in the sequence given the first term and the common difference. Â
The Sum of an APÂ
The sum of the first ânâ terms of an AP can be calculated using the following formulas:Â Â
Sn = (n/2) [2a1 + (n â 1)d]  or Sn = (n/2) [a1 + an] Â
where:Â Â
Sn = sum of the first ânâ terms Â
a1 = first term Â
an = nth term Â
n = number of terms Â
d = common difference Â
Properties of APÂ
Constant Difference: The most defining characteristic of an AP is the constant difference between consecutive terms. Â
Reversal: If a sequence is an AP, then its reverse is also an AP with the same common difference (but with the sign reversed). Â
Three-term AP:Â If âaâ, âbâ, and âcâ are in AP, then:Â Â Â
b â a = c â b Â
2b = a + c Â
Arithmetic Mean: If âaâ, âbâ, and âcâ are in AP, then âbâ is the arithmetic mean of âaâ and âcâ. Â
Applications of APÂ
Arithmetic Progressions have numerous applications in various fields, including:Â Â
Finance:Â Â Â
Calculating compound interest Â
Analyzing loan repayments Â
Predicting stock prices (with certain assumptions)Â Â
Physics:Â Â Â
Describing the motion of objects with constant acceleration Â
Analyzing the behavior of springs and pendulums Â
Engineering:Â Â Â
Designing structures and machines Â
Analyzing electrical circuits Â
Computer Science:Â Â Â
Generating sequences for data structures and algorithms Â
Everyday Life:Â Â Â
Calculating the total cost of items with a fixed price increase per unit Â
Scheduling tasks with regular intervals Â
Advanced TopicsÂ
Geometric Progression (GP): A sequence where each term after the first is found by multiplying the previous one by a constant factor. Â
Harmonic Progression (HP): A sequence formed by taking the reciprocals of the terms of an AP. Â
Arithmetic-Geometric Progression (AGP):Â A sequence formed by multiplying each term of an AP by the corresponding term of a GP.Â
Arithmetic Progression is a fundamental concept with a wide range of applications in mathematics and various other fields. By understanding its definition, properties, formulas, and applications, you can gain a deeper appreciation for this important mathematical concept. Â
Further Exploration Â
Explore the relationship between AP, GP, and HP. Â
Investigate the applications of AP in calculus and differential equations. Â
Research the historical development of the concept of AP. Â
Solve more challenging problems involving AP, such as finding the number of terms in a given AP. Â
I hope this comprehensive blog post gives you a thorough understanding of Arithmetic Progression. Feel free to explore and delve deeper into the fascinating world of sequences and series! Â
For more simplified explanations like the one above, visit the maths blogs on the Tutoroot website. Elevate your learning with Tutorootâs personalised Maths online tuition. Begin your journey with a FREE DEMO session and discover the advantages of one on one online tuitions.Â
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Chapter 5 Arithmetic Progressions | Class 10 Mathematics | Support Material 2022-23 | CBSE Board Exam 2023
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Chapter 5 Arithmetic Progression Ex 5.3 Q4 Q5 class 10 Maths
Hello Friends,
In this video, Ques 4 & Ques 5 of Exercise 5.3 of Chapter 5 Arithmetic Progressions(Class X) is solved.
Please hit the like button, share this video with your friends and subscribe!!!!
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Arithmetic Progression (A.P) | Class 10 | Competitive Exams | IBPS | SSC...
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