There are 8 permutations of three coins ... T T T T T H T H T T H H H T T H T H H H T H H H ... counting heads and sorting by count, you get ... 0 - T T T 1 - T T H 1 - T H T 1 - H T T 2 - T H H 2 - H T H 2 - H H T 3 - H H H ... so, the probability of each possible number of heads is 0: 1 in 8, 1: 3 in 8, 2: 3 in 8, and 3: 1 in 8.
t(t-1)
1-800 get-a-life
2000 lb = 1 t(US)2000 lb = 1 t(US)2000 lb = 1 t(US)2000 lb = 1 t(US)2000 lb = 1 t(US)2000 lb = 1 t(US)
t(1) = 1 t(2) = 1 t(n+1) = t(n) + t(n-1) for n = 1, 2, 3, ... That is, the first two terms are 1; after that every term is the sum of the previous two terms.
-t/(t-1)^2+1/(t-1)
1 T = 2,000 lb 1.5 T = 3,000 lb
What is a "T" . there is no recognised cooking measurement I know of that is called a "T"\
Use the formula a^2 - b^2 = (a -b)(a + b). So: t^2 - (t - 1)^2 = [t - (t -1)][t + (t -1)] Now you can work and simplify the given expression. =(t - t +1)(t + t -1) =(1)(2t -1) = 2t -1
There are 8 permutations of three coins ... T T T T T H T H T T H H H T T H T H H H T H H H ... counting heads and sorting by count, you get ... 0 - T T T 1 - T T H 1 - T H T 1 - H T T 2 - T H H 2 - H T H 2 - H H T 3 - H H H ... so, the probability of each possible number of heads is 0: 1 in 8, 1: 3 in 8, 2: 3 in 8, and 3: 1 in 8.
Each T is 0.5 oz, so 2 T is 1 oz.
1 t(US) = 907.184 kg1 t(US) = 907.184 kg1 t(US) = 907.184 kg1 t(US) = 907.184 kg1 t(US) = 907.184 kg1 t(US) = 907.184 kg
The formula is as follows:Because, in general, a zero-coupon bond price is...Z(t,T) = 1/[1+r(t,T)]TSO the spot rate would then equal...r(t,T) = [1/Z(t,T)1/T]-1
222
12..... h+1, h+2, h+3, h+4, h+5, h+6, t+1, t+2, t+3, t+4, t+5, t+6,
1 t(US) = 907.184 kg1 t(US) = 907.184 kg1 t(US) = 907.184 kg1 t(US) = 907.184 kg1 t(US) = 907.184 kg1 t(US) = 907.184 kg
2 T (tonnes) = 2,000 Kg 1 T = 1,000 Kg and .. 1 kg = 0,001 T :)