According to the quadratic discriminant, the product and sum of two numbers, which is k, cannot equal in 0

According to the quadratic discriminant, the product and sum of two numbers, which is k, cannot equal in 0

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2 thoughts on “According to the quadratic discriminant, the product and sum of two numbers, which is k, cannot equal in 0”

  1. [tex] \huge \circ\bold \blue { Solution} \circ[/tex]

    The product of 2 number can only be 0 if either the multiplication itself be 0.

    So, our sum as 0 is the additive identity of all types of numbers.

    So, a number that’s added to 0 to give 0 can’t be other than 0.

    In this case,

    ➠K + K = K × K

    ➠2K = Kᒾ

    By replacing K by 0, we get:-

    ➠0 + 0 = 0 × 0

    ➠2 (0) = 0ᒾ

    ➠0 = 0

    ━━━━━━━━━━━━━━━━━━━━━━━━━

    Hope the above concept is clear !

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  2. Step-by-step explanation:

    The product of 2 number can only be 0 if either the multiplication itself be 0.

    The product of 2 number can only be 0 if either the multiplication itself be 0.So, our sum as 0 is the additive identity of all types of numbers.

    The product of 2 number can only be 0 if either the multiplication itself be 0.So, our sum as 0 is the additive identity of all types of numbers.So, a number that’s added to 0 to give 0 can’t be other than 0.

    The product of 2 number can only be 0 if either the multiplication itself be 0.So, our sum as 0 is the additive identity of all types of numbers.So, a number that’s added to 0 to give 0 can’t be other than 0.In this case,

    The product of 2 number can only be 0 if either the multiplication itself be 0.So, our sum as 0 is the additive identity of all types of numbers.So, a number that’s added to 0 to give 0 can’t be other than 0.In this case,➠K + K = K × K

    The product of 2 number can only be 0 if either the multiplication itself be 0.So, our sum as 0 is the additive identity of all types of numbers.So, a number that’s added to 0 to give 0 can’t be other than 0.In this case,➠K + K = K × K➠2K = Kᒾ

    The product of 2 number can only be 0 if either the multiplication itself be 0.So, our sum as 0 is the additive identity of all types of numbers.So, a number that’s added to 0 to give 0 can’t be other than 0.In this case,➠K + K = K × K➠2K = KᒾBy replacing K by 0, we get:-

    The product of 2 number can only be 0 if either the multiplication itself be 0.So, our sum as 0 is the additive identity of all types of numbers.So, a number that’s added to 0 to give 0 can’t be other than 0.In this case,➠K + K = K × K➠2K = KᒾBy replacing K by 0, we get:-➠0 + 0 = 0 × 0

    The product of 2 number can only be 0 if either the multiplication itself be 0.So, our sum as 0 is the additive identity of all types of numbers.So, a number that’s added to 0 to give 0 can’t be other than 0.In this case,➠K + K = K × K➠2K = KᒾBy replacing K by 0, we get:-➠0 + 0 = 0 × 0➠2 (0) = 0ᒾ

    The product of 2 number can only be 0 if either the multiplication itself be 0.So, our sum as 0 is the additive identity of all types of numbers.So, a number that’s added to 0 to give 0 can’t be other than 0.In this case,➠K + K = K × K➠2K = KᒾBy replacing K by 0, we get:-➠0 + 0 = 0 × 0➠2 (0) = 0ᒾ➠0 = 0

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