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Alpha, Beta and Gama went for a picnic at Jurassic Park, when they feel hungry they took out the stuff they brought. Alpha bought 6 sandwiches while Beta bought 4 and Gamma bought none. Both Alpha and Beta shared their sandwiches with Gamma such that each got the same amount. If Gamma paid a total amount of Rs. 10 to Alpha and Beta, how much of Rs. 10 should Alpha get ? (Assume that sandwiches and rupees can be split.)
If $${\text{tan }}\alpha = 2,$$   then the value of $$\frac{{{\text{cose}}{{\text{c}}^2}\alpha - {\text{se}}{{\text{c}}^2}\alpha }}{{{\text{cose}}{{\text{c}}^2}\alpha + se{c^2}\alpha }}$$   is?
What is the size of IncP alpha plasmids?
If 8α9 = -72, -9α3 = 27 and -6α1 = 6, then find the value of -3α6 = ?
If 16α1 = 8, 14α6 = 42 and 12α5 = 30, then find the value of 2α6 = ?
If 18α1 = 34, 19α2 = 34 and 18α3 = 30, then find the value of 18α8 = ?
If 18α12 = 3, 2α14 = -6 and 4α4 = 0, then find the value of 2α16 = ?
If 6α1 = 70, 2α3 = 50 and 4α5 = 90, then find the value of 1α4 = ?
A system in a normalized state $$\left| \psi \right\rangle = {c_1}\left| {{\alpha _1}} \right\rangle + {c_2}\left| {{\alpha _2}} \right\rangle $$    with $$\left| {{\alpha _1}} \right\rangle $$ and $$\left| {{\alpha _2}} \right\rangle $$ representing two different eigen states of the system requires that the constants c1 and c2 must satisfy the condition
Blanty’s group of mini-IncP plasmids has a maximum size of _______ kb.