ARITHMETIC PROGRESSIONS ONE SHOT | Class 10th Board Exam | NCERT Explanation by Ushnak Sir

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ARITHMETIC PROGRESSIONS ONE SHOT | Class 10th Board Exam | NCERT Explanation by Ushnak Sir

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Arithmetic progressions are sequences where the difference between consecutive terms is constant. The video explains the concept, formula, and practice questions related to arithmetic progressions.


Key moments:
00:35 Arithmetic progression involves understanding the difference between consecutive terms, starting with the first term denoted by 'first term'. It is essential to grasp the concept of arithmetic progression for mathematical understanding.
-Introduction to Arithmetic Progression. It is crucial to comprehend the concept of arithmetic progression for mathematical understanding.
-Sequences and Series. Arithmetic progression involves sequences and series, building a foundation for mathematical concepts.
-First Term and Common Difference. Understanding the first term and common difference is fundamental in arithmetic progression for mathematical calculations.
08:04 Understanding arithmetic progression involves calculating differences between consecutive terms. The formula for common difference is demonstrated through simple calculations in this video.
-Arithmetic progression and common difference calculation explained through consecutive term differences.
-Demonstration of calculating common differences and formulas for arithmetic progression.
-Exploring higher terms and understanding the concept of common differences in arithmetic progression.
28:00 Understanding general term formula is crucial in mathematics. It involves finding the nth term using the formula a + (n-1) * d, simplifying term calculations efficiently.
-Importance of general term formula in mathematics. It simplifies finding the nth term efficiently.
-Efficiently calculating terms using the formula a + (n-1) * d. Simplifying term calculations for better understanding and application in mathematics.
37:56 Understanding arithmetic progression concepts is crucial for solving math problems efficiently. Practicing with various types of questions helps in mastering the concepts effectively.
-Importance of arithmetic progression concepts in math problem-solving. Regular practice enhances understanding and proficiency in solving math questions.
-The significance of practicing different types of math questions. Varied practice aids in mastering arithmetic progression concepts and problem-solving skills.
-Efficient problem-solving through subtraction and finding proofs. Utilizing secondary methods like substitution automates the process and aids in understanding concepts effectively.
42:05 The video discusses solving equations and finding differences between terms, emphasizing the importance of understanding common differences in mathematical problems.
-Emphasis on solving equations and finding differences between terms in mathematical problems.
-Importance of recognizing common differences in equations to simplify problem-solving.
-Discussion on the significance of understanding and calculating differences between terms in mathematical equations.
54:12 Understanding and solving mathematical equations involves applying formulas and concepts systematically, leading to accurate solutions and improved problem-solving skills.
-Importance of practicing mathematical equations regularly for better understanding and proficiency.
-Exploring new formulas and concepts to enhance problem-solving abilities and tackle more complex equations effectively.
1:04:32 Understanding and applying mathematical formulas involving sequences and terms is crucial for solving complex problems efficiently. It is essential to remember key formulas and entertain learning through engaging methods.
-Importance of memorizing and applying mathematical formulas for efficient problem-solving.
-Engaging methods for learning and retaining key mathematical concepts and formulas.
-The significance of understanding sequences and terms in mathematical calculations and problem-solving.
1:14:14 Understanding quadratic equations involves solving for unknown values using specific formulas. Practice is key to mastering the process and building confidence in solving mathematical equations.
-Importance of practicing quadratic equations for mastery and confidence in solving mathematical problems.
-The process of solving quadratic equations and the significance of understanding the formulas involved.
-Emphasizing the need for continuous practice to improve problem-solving skills and build confidence in mathematical calculations.
1:34:11 Understanding complex quadratic equations involves solving for variables with multiple factors, leading to challenging mathematical calculations and logical deductions.
-Challenges in solving mathematical problems involving quadratic equations. The process involves critical thinking and problem-solving skills.
-Solving quadratic equations with multiple variables and factors. It requires logical deductions and precise mathematical calculations.
-Importance of understanding and interpreting complex mathematical questions. It enhances analytical skills and logical reasoning abilities.
1:38:14 The video discusses math tricks and concepts in Hindi, focusing on applying quick calculations and understanding mathematical terms and operations.
-Explaining quick math tricks and applying them for faster calculations in Hindi.
-Discussing the importance of understanding mathematical terms and operations for efficient problem-solving.
-Announcing upcoming math events and live classes for further learning and practice.

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luckyboyy
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Thank You Sir! I was facing some problems in understanding how to solve questions in this chapter but now I'm not. Thank You Again.👍👍👍

swarahs
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15:19 first term is 1/3 and common difference is 4/3

Kartikmathur
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37:37 sir 161+3 = 164 not 165 if it is 165 then it will divided by 3

sarojnibhatt
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55:26 the 128 three digit no are divisible by 7

okuohdn
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35:06 a minor mistake 161+3=164 not 165.
very nice explanation🥰🥰

jatinjangid
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37:30 sir - (it's not be "165"it will be "164"

And sorry if I was wrong. Or any typing mistake.
Your faithfull
Student.😊😊

Ayushthakur.......
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Thank you sir for clearing our doubts❤❤❤❤

prachetigera
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15:31 we can check that by verifying if the difference is same

notaextrovert
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21:39 d1= √2 and d2=√2 since it is an AP . Next term is √50, √72, √98

SwetaraniSusari
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Thankyou so much sir, for this fantastic explanation....😇😇

HrMn_A_
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This is something amazing ❤️ first explaining the concepts and then Sunday ko dhamakedar questions 🎉

akarshgupta
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Sir bhot tgda one shot tha mazedaar tha aisa maths ka oneshot nhi dekha u have covered all the concepts and questions. Love u sir❤

patrionder
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1:01:55, A = -13, A2 = -8 and A3 = -3.

nikulpatel
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Sir you r amazing teacher may Allah bless you 😌

shahumar
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37:20 sir the 3 will be getting divided by 165 the answer will be 55

mayurbosre
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Every teacher is okay but Ashu sir is lobbb🫶🏻🫶🏻

vibha_kushvaha
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Thank you sir i m watching this lecture one day before my pre board ❤😂🙏

fbgaurav
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1:42:22 sir nth term kya aayegi? Btw this is very helpful 😊❤🎉

vineetsingh
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15:31

Using Common difference formula
a2 -a1 = 2
& a3-a2 = 4

therefore it is not an A.P

❤❤❤❤❤❤❤❤

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