Consider vectors A and B. A has magnitude s and makes an angle a with the positive direction of the x-axis. B has magnitude t and makes an angle b with the positive direction of the x-axis. Then the components of A and B along the x-axis are, respectively, s*cos(a) and t*cos(b). Thus the total horizontal component is u = s*cos(a) and t*cos(b). The components of A and B along the y-axis are, respectively, s*sin(a) and t*sin(b). Thus the total vertical component is v = s*sin(a) and t*sin(b). The magnitude of the resultant, by Pythagoras, is then sqrt(u2 + v2)
A set "A" is said to be a subset of "B" if all elements of set "A" are also elements of set "B".Set "A" is said to be a proper subset of set "B" if: * A is a subset of B, and * A is not identical to B In other words, set "B" would have at least one element that is not an element of set "A". Examples: {1, 2} is a subset of {1, 2}. It is not a proper subset. {1, 3} is a subset of {1, 2, 3}. It is also a proper subset.
I am assuming that k is the constant of proportionality so that f = k*a*t/b2 = 3*4*6/22 = 18
(a - t)/(b - t) = c => a - t = c(b - t) = cb - ct = bc - tc => tc - t = bc - a => t(c - 1) = bc - a => t = (bc - a)/(c - 1)
4+3t = 22 3t = 22-4 t = (22-4)/3 t = 6
2 s means 2 times s and t b means t times b 2 seats on a tandem bicycle
T S B Sally was born on 1924-03-18.
eqb constant k For a general EQN A+B=S+T the equilibrium constant can be defined by[1] k={S}{T}/{A}{B} {S} = MOLAR CONC. OF S{T} = MOLAR CONC. OF T{A} = MOLAR CONC. OF A{B} = MOLAR CONC. OF B
S-U-B-S-T-I-T-U-T-E :)
The proof of this theorem is by contradiction. Suppose for convex sets S and T there are elements a and b such that a and b both belong to S∩T, i.e., a belongs to S and T and b belongs to S and T and there is a point c on the straight line between a and b that does not belong to S∩T. This would mean that c does not belong to one of the sets S or T or both. For whichever set c does not belong to this is a contradiction of that set's convexity, contrary to assumption. Thus no such c and a and b can exist and hence S∩T is convex.
22 Balls on a Full-sized Table (in snooker)
T. S. Balaiah was born on 1914-08-22.
S. T. Joshi was born on 1958-06-22.
The unscrambled word of "i n s a t i a b l e" is "s a t i a b l e n".
t i t s a r e t h e b e s t
O H I O S T A T E B A B Y ! ! ! ! ! !
Transact, if you lose the "b."