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∫((5x^3 −3x^2 +7x−3)/((x^2 +1)^2 ))dx Solve by first giving the partial functions |
∫{((x^2 −x−21)/(2x^3 −x^2 +8x−4))}dx |
lim_(x→+∞ ) ((sinx+x)/(3+2sinx))=? |
simplify the expression (1+sin 𝛗)/(5+3tan 𝛗−4cos 𝛗) using small angles approximation up to the term containing φ^2 |
If f((x/3))=((f(x))/2) and f(1−x)=1−f(x). find f(((173)/(1993))). |
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solve : ( x^( 2) +x −6)^( 3) + (7x^( 2) −9x −2)^( 3) −512(x^2 −x−1)^( 3) =0 x = ? |
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f(x)=x−[x] where [x] is the greatest integer function and −3≤x≤3 a) sketch f(x) b) state the domain of f(x) c) study the continuity of f(x) on its domain d) state the range of f(x) |
Solve for real numbers: { (((√x) - y^5 = 3)),(((((√x) - 3))^(1/5) - ((y^5 + 6))^(1/5) = - 1)) :} |
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∫ (dx/(3−tan x)) =? |
let 𝛚 be a root of the equation x^4 + (x - 1)^4 + 1 = 0 find 𝛀 = 𝛚^(300) + 𝛚^(301) |
{ ((x^2 −3xy+2y^2 =35)),((x^2 +y^2 = 13)) :} ⇒x=? ∧ y=? |
Can we reach to (m/((m−1)s)) + ((m+1)/(ms^2 )) from ((ms+m(m+1))/(s(m−s))) ?? |
The comparison between Rahman and Aditya's books is 2: 3. If the number of their books is 20, then the number of Aditya's books is…. |
Given the quadrilateral. D.ABC Find the measure of the angle between AB and CD. |
Find the image of points K (5,2) and L (1 5) after being reflected about the x axis. |
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The result of: [5 + {(8) × (− 2)}] +3{6 + ( 2)} is . . |
1,2,3,4,5,(x) what is x note not 6 |
(y^2 +4y+8)dx+(√(2x+5)) (y+3)dy=0 |
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determine the angle between two vectors A=4ax+ay−3az and B=2ax+4ay−3az |
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Pg 553 Pg 554 Pg 555 Pg 556 Pg 557 Pg 558 Pg 559 Pg 560 Pg 561 Pg 562 |