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How do you calculate t base n4 power n? - Answers

To calculate ( t ) raised to the power of ( n ) in base ( 4 ) (denoted as ( t^{n4} )), you first convert ( n ) to its base ( 4 ) representation. Then, evaluate ( t ) raised to the exponent that corresponds to this base ( 4 ) representation. Essentially, you would compute ( t^{n_0 \cdot 4^0 + n_1 \cdot 4^1 + n_2 \cdot 4^2 + \ldots} ), where ( n_0, n_1, n_2, \ldots ) are the digits of ( n ) in base ( 4 ). Finally, you can simplify the expression for the final result.



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How do you calculate t base n4 power n? - Answers

https://math.answers.com/math-and-arithmetic/How_do_you_calculate_t_base_n4_power_n

To calculate ( t ) raised to the power of ( n ) in base ( 4 ) (denoted as ( t^{n4} )), you first convert ( n ) to its base ( 4 ) representation. Then, evaluate ( t ) raised to the exponent that corresponds to this base ( 4 ) representation. Essentially, you would compute ( t^{n_0 \cdot 4^0 + n_1 \cdot 4^1 + n_2 \cdot 4^2 + \ldots} ), where ( n_0, n_1, n_2, \ldots ) are the digits of ( n ) in base ( 4 ). Finally, you can simplify the expression for the final result.



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https://math.answers.com/math-and-arithmetic/How_do_you_calculate_t_base_n4_power_n

How do you calculate t base n4 power n? - Answers

To calculate ( t ) raised to the power of ( n ) in base ( 4 ) (denoted as ( t^{n4} )), you first convert ( n ) to its base ( 4 ) representation. Then, evaluate ( t ) raised to the exponent that corresponds to this base ( 4 ) representation. Essentially, you would compute ( t^{n_0 \cdot 4^0 + n_1 \cdot 4^1 + n_2 \cdot 4^2 + \ldots} ), where ( n_0, n_1, n_2, \ldots ) are the digits of ( n ) in base ( 4 ). Finally, you can simplify the expression for the final result.

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      To calculate ( t ) raised to the power of ( n ) in base ( 4 ) (denoted as ( t^{n4} )), you first convert ( n ) to its base ( 4 ) representation. Then, evaluate ( t ) raised to the exponent that corresponds to this base ( 4 ) representation. Essentially, you would compute ( t^{n_0 \cdot 4^0 + n_1 \cdot 4^1 + n_2 \cdot 4^2 + \ldots} ), where ( n_0, n_1, n_2, \ldots ) are the digits of ( n ) in base ( 4 ). Finally, you can simplify the expression for the final result.
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