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The vectors a, b, c are equal in length and taken pairwise, they make equal angles. If a=i+j, b=j+k and c makes an obtuse angle with X−axis, then c= |
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find the value of Σ_(n = 0) ^∞ ((n^3 + 5)/(n!)) |
Answer: 0^0 =? |
Find all solutions of x^3 − 12x + 8 = 0 |
Find the value of: Σ_(n = 1) ^∞ ((n^2 + 1)/(n + 2)). (x^n /(n!)) |
let A =∫_(−∞) ^(+∞) ((x+1)/((x^2 +x+1)( x^2 −2i)))dx 1) calculate A 2) extract Re(A) and Im(A) and determine its values (i^2 =−1) |
1+iw+(iw)^2 +(iw)^3 +.........(iw)^(989) =? ans= (2/(1−iw)) answer is correct. pls help .. how to do this? TIA |
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Find the area bounded by y(x+2)=x^4 , x=0,y=0 and x=3 |
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let A = (((1 −1)),((0 1)) ) 1) calculate A^n 2) find e^A ,e^(−A) 3) determine e^(iA) then cosA and sinA . |
(1/4) of (2/5) |
a+bi=((2+i)/(1−i)) find 2(a^2 +b^2 ) |
let I =∫_(−∞) ^(+∞) (dx/((x+i)^n )) and J =∫_(−∞) ^(+∞) (dx/((x−i)^n )) 1) calculate I and J interms of n 2) find thevalue of integral A_n =∫_(−∞) ^(+∞) (( cos(narctan((1/x))))/((1+x^2 )^(n/2) ))dx |
let f_n (a) =∫_(−∞) ^(+∞) ((cos(nx))/((x^2 +x +a)^2 ))dx with a≥1 1) find a explicit form of f_n (a) 2)study the convervenge of Σ f_n (a) 3) determine also g_n (a) = ∫_(−∞) ^(+∞) ((cos(nx))/((x^2 +x+a)^3 ))dx study the convergence of Σ gn(a) |
∫((xln(x)−x)/(ln^3 (x))) dx |
((30x^8 y^(12) ))^(1/3) /^4 (√(6x^2 y^9 z)) simplifh this question |
a player kicked a football at angel 30 with the ground towards an empty goal post of hegith 3.4m the ball hits the crossbar of the goal post 30m away from where the ball was kicked. Take g=9.8m/s. Find the intial velocity u of the ball?.What is time taken for the ball to hit the crossbar? |
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simplify: ^(n + 1) C_r − ^(n − 1) C_r |
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Pg 1434 Pg 1435 Pg 1436 Pg 1437 Pg 1438 Pg 1439 Pg 1440 Pg 1441 Pg 1442 Pg 1443 |