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AllQuestion and Answers: Page 668
Pg 663 Pg 664 Pg 665 Pg 666 Pg 667 Pg 668 Pg 669 Pg 670 Pg 671 Pg 672
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Question and Answers Forum |
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AllQuestion and Answers: Page 668 |
| lim_(x→7) (((√(x - a)) - 4)/(x - 7)) = b find a∙b=? |
| find the sigular point (1)f(z)=ln∣z∣ (2)f(z)=((1−cosz)/(sinz^2 )) |
| Z = −2∙(cos80−sin80) Show it in trigonometry |
| Solid cube ABCD.EFGH is cut by a plane X so that it forms a plane of slices IJKLMN where I is mid AB, J is mid BF K is mid FG, L is mid HG, M mid DH and N mid AD. If the edge of the cube is X, find the area of the IJKLMN field |
| if x+y=216 and dcm(x;y)=18 find x−y=? |
| Cube ABCD.EFGH has side length a. Point P lies on AC such that AP : PC = 3 : 1 Through P a line l parallel to BD is drawn such that l each intersect BC at X and CD at Y. If AC and BD intersect at O find the distance between XY with OG! |
| f(x)=(2/x)∫_0 ^x (t^2 /( (√(1+t^2 ))))dt calculate lim_(x→0) f(x) |
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| if ((√3)/2) + (1/2) i find z^(11) = ? |
| if 4a=7b=2c and dcm(a;b;c)=3 find a+b+c=? |
| arccos(cos 9) = ? |
| how to minimalize t? ∫_x_2 ^x_1 ((√(1+(y(x)′)^2 ))/( (√(x^2 +y(x)^2 ))∙c_1 +c_0 ))Δx=t |
| if x^2 =y^3 find log_x x(√y) = ? |
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| Given that F(x) = ∫_0 ^x (t^2 /( (√(t^2 +1))))dt Show that F(x) is an increasing function |
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| (d/dn)∣_(n=1) H_n =? |
| ((sin^2 25 - sin^2 5)/(sin 20)) = ? |
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| Σ_(n=1) ^∞ (n∙ln((2n+1)/(2n−1))−1)=? |
| 4 people took the elevator to the first floor of the 6 - storey building. Find the probability that they fall on different floors. |
| 6bhh bnn77 chb65b fbb7(√) m977 tgvn |
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| prove 197 prime number |
Pg 663 Pg 664 Pg 665 Pg 666 Pg 667 Pg 668 Pg 669 Pg 670 Pg 671 Pg 672 |