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  1. The coefficient of a term in a polynomial is the numerical factor multiplied by the variable. Given Polynomial: 2 - x² + x³ Step 1: Identify the x² Term The polynomial is written as: 2 + (-1)x² + x³ The term containing x² is - x² . The coefficient of x² is -1. Final Answer: The correct option is: (dRead more

    The coefficient of a term in a polynomial is the numerical factor multiplied by the variable.
    Given Polynomial: 2 – x² + x³
    Step 1: Identify the x² Term
    The polynomial is written as: 2 + (-1)x² + x³
    The term containing x² is – x² .
    The coefficient of x² is -1.
    Final Answer: The correct option is: (d) -1
    This question related to Chapter 2 Mathematics Class 9th NCERT. From the Chapter 2 Polynomials. Give answer according to your understanding.

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    https://www.tiwariacademy.in/ncert-solutions/class-9/maths/

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  2. The degree of a polynomial is the highest power of the variable in the given expression. Given Expression: 3 Since 3 is a constant, it can be written as: 3 = 3x⁰ where x⁰ = 1. Step 1: Identify the Degree A constant term always has a degree of 0, because it does not contain a variable. Final Answer:Read more

    The degree of a polynomial is the highest power of the variable in the given expression.
    Given Expression: 3
    Since 3 is a constant, it can be written as:
    3 = 3x⁰
    where x⁰ = 1.
    Step 1: Identify the Degree
    A constant term always has a degree of 0, because it does not contain a variable.
    Final Answer: The degree of 3 is 0, so the correct option is : (a) zero.
    This question related to Chapter 2 Mathematics Class 9th NCERT. From the Chapter 2 Polynomials. Give answer according to your understanding.

    For more please visit here:
    https://www.tiwariacademy.in/ncert-solutions/class-9/maths/

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    • 10
  3. The degree of a polynomial is the highest power of the variable in the expression. Given polynomial: 5t - 7 Step 1: Identify the Degree The term 5t has t¹ (power of t is 1) The term -7 is a constant, meaning its power is 0. The highest exponent in the expression is 1. Final Answer: The degree of 5tRead more

    The degree of a polynomial is the highest power of the variable in the expression.
    Given polynomial: 5t – 7
    Step 1: Identify the Degree
    The term 5t has t¹ (power of t is 1)
    The term -7 is a constant, meaning its power is 0.
    The highest exponent in the expression is 1.
    Final Answer: The degree of 5t – 7 is 1, so the correct option is (b) 1.
    This question related to Chapter 2 Mathematics Class 9th NCERT. From the Chapter 2 Polynomials. Give answer according to your understanding.

    For more please visit here:
    https://www.tiwariacademy.in/ncert-solutions/class-9/maths/

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    • 6
  4. For the system to be in equilibrium, the net force on each charge must be zero. By applying Coulomb’s law and balancing forces symmetrically, the required charge Q at the center must be -q/4 to counteract the repulsion between the two q charges. Answer: (d) -q/4. For more visit here: https://www.tiwRead more

    For the system to be in equilibrium, the net force on each charge must be zero. By applying Coulomb’s law and balancing forces symmetrically, the required charge Q at the center must be -q/4 to counteract the repulsion between the two q charges. Answer: (d) -q/4.

    For more visit here:
    https://www.tiwariacademy.com/ncert-solutions/class-12/physics/chapter-1/

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    • 19
  5. The resultant electric field is zero where the fields due to +16q and -4q cancel each other. By using Coulomb’s law and setting the field magnitudes equal, solving for distance gives x = 4L from the charge +16q (toward the right). Answer: (c) 4L. For more visit here: https://www.tiwariacademy.com/ncRead more

    The resultant electric field is zero where the fields due to +16q and -4q cancel each other. By using Coulomb’s law and setting the field magnitudes equal, solving for distance gives x = 4L from the charge +16q (toward the right). Answer: (c) 4L.

    For more visit here:
    https://www.tiwariacademy.com/ncert-solutions/class-12/physics/chapter-1/

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