How can we say degree of the constant term is zero?
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Accordingly when we define , degrees of polynomialic functions or exponential reductions , it's a rule of mathematical indices , to implement the degree of a constant to be 0 ,
Because , algebraic identity is made of up two primary things , one is constant part and other is non constant or variable part , variables maybe of any degree or dimensions but constant is always unique and it's dimensions is decided by its factors , 8 has dimension 3
2 x 2 x 2 = 8 , and it's degree will be defined to be 0 because it's dimension at last will be equal to 1
( 2 )³ = 8¹
Hence , it's the concept of exponential reductions , in order to do so , it's degree at last will be equal to 0 , because exponent raised to 0 will result in 1 dimension
Because , algebraic identity is made of up two primary things , one is constant part and other is non constant or variable part , variables maybe of any degree or dimensions but constant is always unique and it's dimensions is decided by its factors , 8 has dimension 3
2 x 2 x 2 = 8 , and it's degree will be defined to be 0 because it's dimension at last will be equal to 1
( 2 )³ = 8¹
Hence , it's the concept of exponential reductions , in order to do so , it's degree at last will be equal to 0 , because exponent raised to 0 will result in 1 dimension
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