SSC Maths Classes 2024 | Percentage - 1 (प्रतिशत) | SSC CGL, CHSL, MTS, CPO | Maths By Ravinder Sir

SSC Wallah47 minutes read

The text discusses the importance of understanding percentages for math exams, emphasizing the significance of key percentages like 1/2, 1/4, and 1/5. It also provides tips for memorizing percentages, calculating areas, and volume changes in shapes, and announces a doubt session and rewards for the top 50 students.

Insights

  • Memorizing key percentages like 1/2, 1/4, 1/5, and 1/10 is crucial for exam success due to their frequent use, highlighting the importance of recognizing fractions like 1/6 and 16.66 to enhance exam speed and efficiency.
  • Understanding the concept of Successive Increase or Decrease is vital in percentage calculations, as demonstrated through examples such as increasing one side of a rectangle by 20 and the other by 10 resulting in a 32 increase in area, emphasizing the practical application of percentage concepts in various scenarios.

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Recent questions

  • How can I improve my understanding of percentages?

    By focusing on self-improvement and competition with oneself, you can enhance your grasp of percentages. Regular attendance in classes, memorizing key percentages, and participating in doubt sessions can also aid in understanding the concept better. Additionally, recognizing the significance of fractions behind percentage values and practicing calculations for percentages exceeding 100 can contribute to your proficiency in this area.

  • Why are percentages important for competitive exams?

    Percentages play a crucial role in competitive exams as they are fundamental to various mathematical concepts like profit and loss, simple interest, and compound interest. Mastering percentages not only helps in solving problems efficiently but also improves exam speed and accuracy. Understanding key percentages and fractions is essential for success in competitive exams where time management is critical.

  • How can I memorize key percentages effectively?

    Memorizing key percentages can be achieved through regular practice and revision. Creating mnemonic devices or tables to remember common percentages like 1/2, 1/4, 1/5, and 1/10 can aid in retention. Emphasizing the importance of recognizing fractions like 1/6 and 16.66 for exam speed can also help in memorizing essential percentages. Consistent study and practice are key to effectively memorizing and recalling key percentage values.

  • What is the significance of fractions in percentage calculations?

    Fractions play a vital role in percentage calculations as they form the basis for understanding percentage values. Recognizing fractions like 1/9 behind 11 and specific percentages like 37 at 1/2, 44 at 4/9, and 83 at 1/3 is crucial for accurate calculations. Understanding the relationship between fractions and percentage values is essential for solving percentage-related problems efficiently and accurately.

  • How can I calculate percentage changes in geometric figures?

    Calculating percentage changes in geometric figures like circles and cylinders involves understanding the formulas for area and volume. For circles, changes in radius affect the area calculation using the formula involving pi. In cylinders, alterations in height and radius impact the volume calculation, often requiring the use of ratios. By applying the correct formulas and ratios, you can accurately determine percentage changes in geometric figures based on alterations in their dimensions.

Related videos

Summary

00:00

"Mastering Percentages: Self-Improvement and Competition"

  • Starting the percentage chapter based on viewer demand and comments
  • Topics from the number system covered in previous classes
  • Emphasis on self-improvement and competition with oneself
  • Announcement of a weekly live doubt session on Telegram
  • Instructions on accessing important notifications and updates via Telegram
  • Introduction of students and their feedback in the class
  • Importance of understanding the percentage concept for further math topics
  • The necessity of mastering percentages for competitive exams
  • The role of percentages in profit and loss, simple interest, and compound interest
  • Presentation of a table for memorizing percentages and the importance of regular class attendance

13:16

Mastering Essential Percentages for Exam Success

  • Multiplying 1/5 by 25 gives 20, highlighting the challenge of dealing with fractions in exams.
  • Understanding the significance of percentages like 1/2, 1/4, 1/5, and 1/10, leading to the value of 17.
  • Emphasizing the need to memorize key percentages due to their frequent use in exams.
  • Stressing the importance of recognizing fractions like 1/6 and 16.66 for exam speed.
  • Encouraging memorization of essential percentages for exam efficiency.
  • Explaining the significance of fractions behind percentage values, like 1/9 behind 11.
  • Identifying specific percentages like 37 at 1/2, 44 at 4/9, 57 at 1/7, 66 at 2/3, and 83 at 1/3.
  • Demonstrating the calculation method for percentages exceeding 100, breaking them down for easier understanding.
  • Providing examples of solving large percentages like 137 at 1/2, 216 at 2/3, and 444 at 4/9.
  • Encouraging regular study to grasp and retain essential percentage concepts for exam success.

26:13

"Fraction calculations and percentage concepts explained"

  • The fraction 13/6 is formed by multiplying 6 by 12 and adding one.
  • The value of 444 is different at 4/9 and 400, while 44 is different at 4/9 and 400.
  • The fraction 4/9 equals 9 times 36, making cha equal to 40.
  • The fraction value of 40 by 9 is the percentage value.
  • A series of questions is about to begin, with options for answering through polls or understanding.
  • The fraction 16 62/3 equals 1, with 2/3 equaling 1/15.
  • The value of one unit in a question is found by dividing the total value by the number of units.
  • The original number is calculated by multiplying the value of one unit by the original number.
  • The concept of Successive Increase or Decrease is used in percentage calculations.
  • Increasing one side of a rectangle by 20 and the other by 10 results in a 32 increase in area.

39:14

"Area and Volume Calculations Explained Clearly"

  • Multiplying two numbers to find the area
  • Area increased from 40 to 44, increment of 4 units
  • Understanding the concept of increment and not decrement
  • Calculation of area increase by 4 units
  • Explanation of the correct answer option A
  • Video quality and setting discussed
  • Question on percentage change in circle area with radius increase
  • Explanation of circle area calculation with pi and radius
  • Question on percentage change in cylinder volume with height and radius changes
  • Calculation of volume change with radius decrease and height increase
  • Explanation of using ratio for volume calculation
  • Result announcement for top 50 students
  • Instructions to join the Gra channel for PDF
  • Names of top 50 students announced

51:50

Mastering Percentage Concepts for Tomorrow's Class

  • Tomorrow's class will cover the best concepts of percentage.
  • It is recommended to revise the previous class before attending.
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