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Quadratic Equations Question 1 || 9&10 Math Capsule || Misbah Sir || Infinity Learn Class 9&10

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•
May 10, 2023
by
Infinity Learn NEET
YouTube video player
Quadratic Equations Question 1 || 9&10 Math Capsule || Misbah Sir || Infinity Learn Class 9&10

TL;DR

Use a shortcut to find the value of an expression in a quadratic equation by manipulating the original equation.

Transcript

to find the value of this expression so basically there is a trick to solve these type of questions we cannot find Alpha and beta separately and if we will try to simplify this thing it will take too much of time so that we can do from the actual equation itself can I not put in place of X we can put Alpha so this is Alpha Square minus 2023 Alpha m... Read More

Key Insights

  • 😑 The shortcut involves substituting the roots of the quadratic equation into the given expression directly.
  • 😑 By manipulating the original equation, we can find a relation between the roots and the expression.
  • 😑 Simplifying the expression allows us to determine the value without separately finding the roots or applying complex mathematical operations.
  • ✊ The shortcut is a time-saving method to solve quadratic equations with powers.
  • 😑 The value of the expression in this specific example is found to be 2 using the shortcut.
  • 😑 The technique can be applied to find the values of other expressions in quadratic equations.
  • 🫚 The approach eliminates the need for calculating the roots individually, saving time in problem-solving.

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Questions & Answers

Q: How can we find the value of the expression without solving for the roots individually?

By substituting the roots (Alpha and Beta) directly into the expression and simplifying, we can avoid the lengthy process of solving for the roots separately.

Q: What is the value of A10 in the expression?

To find A10, substitute Alpha and Beta into the expression: Alpha^10 - Beta^10. Simplifying further, we can write the value as 2023 * (Alpha^9 - Beta^9) / 1011.5.

Q: Can we solve for Alpha and Beta separately?

Although it is possible to solve for Alpha and Beta individually, it is time-consuming. The shortcut allows us to determine the value without finding the roots separately.

Q: What is the value of the given expression?

By simplifying the expression using the shortcut, the value is found to be 2.

Summary & Key Takeaways

  • The video explains how to find the value of an expression in a quadratic equation without solving for the roots separately.

  • The shortcut involves substituting the roots of the quadratic equation into the expression and simplifying.

  • By applying the shortcut, the value of the given expression is determined to be 2.


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