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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
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
How many three letter combination of nucleotides are there?
In DNA, there are 4 different kinds of nucleotides. A, T, C and G In RNA, there are also 4, but T has been replaced by U. (I think. It's been awhile) So there are 81 combos that you might see in real life, but there are 243 that you could prepare in a lab.
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
