0
-77
What else can I help you with?
H equals 16t2 plus 64t?
16t(t + 4) is the factorization Usually it's set = to 0 16t (t+4) =0 So, either 16t = 0 or t + 4 = 0 t = 0 or t = -4
What is t to the fourth power?
t with a small 4 to the top right of it
In each what list terms that continue a possible pattern 1 16 81 256 625 Is it a arithmethic geometric or neither sequences?
Neither, it is a power sequence. t(n) = n4 so t(6) would be 64 = 1296
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.
What is brackets t plus 2 to the power of 2?
x2 is the same as x times x. In this case x = t+2 so we can say (t+2)2 is (t+2)(t+2) or t2+4t+4
What are the factors of t4 - 81?
t^4 - 81 = (t^2)^2 - (3^2)^2 = (t^2 - 3^2)(t^2 + 3^2) = (t - 3)(t + 3)(t^2 + 9)
What is 9 to the power of -2?
81.
H equals 16t2 plus 64t?
16t(t + 4) is the factorization Usually it's set = to 0 16t (t+4) =0 So, either 16t = 0 or t + 4 = 0 t = 0 or t = -4
How do you simplify t 4 power?
T to the fourth power is already fully simplified unless you have a value for "t."
What is 15sto the 6 power t to the 4 power plus 95s to 5 power t to the 3 power plus 35 s to the 4 power t to the 5 power minus 35 s to the 2 power t divided by 5 s to the 2 power t?
You can take a 5s2t out of all of that, leaving yourself with 3s4t3 + 19s3t2 + 7s2t4 - 7
What is t to the fourth power?
t with a small 4 to the top right of it
How do you simplify t-4 power?
1
T is the prime factorization for 68?
The prime factorization for 68 is: 2 x 2 x 17
What is the factors of t4-81?
(t - 3)(t + 3)(t2 + 9)
When did Edwin T. Layton die?
Irving Layton died on January 4, 2006 at the age of 93.
What are the factorsof 81?
t4-81 is a difference of 2 squares and can be written as (t2-9)(t2+9) t2+9 can't be further factorised but t2-9 is a difference of 2 squares again and can be factorised to (t+3)(t-3) so the factors of t4-81 are :(t2+9)(t+3)(t-3) Hope this helps :-) I believe the answer you are looking for is (t - 3)(t + 3)(t 2 + 9)
In each what list terms that continue a possible pattern 1 16 81 256 625 Is it a arithmethic geometric or neither sequences?
Neither, it is a power sequence. t(n) = n4 so t(6) would be 64 = 1296
