Solved if a={4,5} and b={1,2}, find: a×b A= 1 6 2 4 3 -5 b= 2 9 -6 4 -5 3find 3a-2b Solved 15 2) a = = (6 4 2), b 6 5 and c = (5 • 2) 5 1 0 0
Let `A=[{:(3," "4),(-2," "0),(7,-5):}]" and "B=[{:(2,-3),(5," "6),(-1
Solved 2 4-5 a=
Solved a=4 and b=5
Given : a = 2, 3, b = 4, 5, c = 5, 6, then prove the following : a × (bGiven a=[(5//2,4),(6,3//2)] and b=[(1//2,2),(4,1//2)], find a-b. Solved let a= 4,−5,−2 and b= 4,5,6 . (a−b)×(a+b)=Solved for #5 and #6 let a={0,2,4,6}b={1,2,3,4,5} and.
Solved -1 5 4 6. let a= and b= 2 find -2a+=b. 3 0 3 6Solved:find a ∩b. a={3,4,5} ; b={4,5,6} Solved find a*b :a=(:4.5,0.6:),b=(:-5,2:)Solved:find 𝐚+𝐛, 𝐚-𝐛, 4 𝐚+5 𝐛, 4 𝐚-5 𝐛, and 𝐚 𝐚=.
A(4,\ 2),\ b(6,5) and c(1,\ 4) are the vertices of a b c . find the
Solved:19-22 find a+b, 4 a+2 b,|a|, and |a-b| 𝐚= 8,1,-4 , 𝐛= 5,-2,1If a = {2,4 } and b = {3,4,5 }, then ( a∩ b ) × ( a∪ b ) is Given : a = 2, 3, b = 4, 5, c = 5, 6, then prove the following : a × (bSolved:((a b+b^2)/(4 a b^5))/((a+b)/(6 a^2 b^4)).
Let a = { 1,2,3,4,5 } and let b = { 4,5,6,7 }, where …Solved:find 𝐚+𝐛, 𝐚-𝐛, 4 𝐚+5 𝐛, 4 𝐚-5 𝐛, and 𝐚 𝐚= 2,-3 , 𝐛= Solved a=(:3,-2,4:),b=(:-5,6,-8:)a+b=4a=-3a+2b=Let `a=[{:(3," "4),(-2," "0),(7,-5):}]" and "b=[{:(2,-3),(5," "6),(-1.
If a = { 2, 4 } and b { 3, 4, 5 }, then ( a∩ b ) × ( a∪ b ) is
Let a(4, 2), b(6,5) and c(1, 4) be the vertices of ∆abcSolved 6,5,6 2 -4,4,7 a 8,3,5 a a b b -3,2,3 -5,6,5 а m Solved 9 6 5 4 a بي b 2 x -6 -5 -4 -3 -2 -1 -1 1 2 3 4 5 6Given a = {2, 4, 6, 8} and b = {3, 4, 5, 6}, determine: a u b a ∩ b.
If `a-[-2 4 5]` , `b-[1 3-6]` , verify that `(a b)\' = b\'a2^(a-5)*6^(2a-4)=1/(12^4*2) Let a=(2,−5,−4),b=(−2,−2,−4),c=(−7,3,−6), andSolved:4 √(a^5 b)-a^2 √(a b).
Solved let a= 6,−2,4 and b= 5,8,2 . (a−b)×(a+b)=
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