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If the probability of success in a single trial is 0.01. How many trials are required in order to have a probability greater than 0.5 of getting at least one success?
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In binomial distribution with five Bernoulli’s trials, the probability of one and two success are 0.4096 and 0.2048 respectively. Find the probability of success.
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Obtain the differential equation by eliminating the arbitrary constants from the following equation:
x3 + y3 = 4ax
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Obtain the differential equation by eliminating the arbitrary constants from the following equation:
Ax2 + By2 = 1
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Obtain the differential equation by eliminating the arbitrary constants from the following equation:
y = A cos (log x) + B sin (log x)
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Obtain the differential equation by eliminating the arbitrary constants from the following equation:
y2 = (x + c)3
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Integrate the following w.r.t.x: `(3x + 1)/sqrt(-2x^2 + x + 3)`
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Obtain the differential equation by eliminating the arbitrary constants from the following equation:
y = Ae5x + Be-5x
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Obtain the differential equation by eliminating the arbitrary constants from the following equation:
(y - a)2 = 4(x - b)
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Obtain the differential equation by eliminating the arbitrary constants from the following equation:
y = a + `"a"/"x"`
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Obtain the differential equation by eliminating the arbitrary constants from the following equation:
y = c1e2x + c2e5x
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Obtain the differential equation by eliminating the arbitrary constants from the following equation:
c1x3 + c2y2 = 5
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Obtain the differential equation by eliminating the arbitrary constants from the following equation:
y = e−2x (A cos x + B sin x)
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Find the differential equation all parabolas having a length of latus rectum 4a and axis is parallel to the axis.
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Find the differential equation of the ellipse whose major axis is twice its minor axis.
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Find the differential equation of all circles having radius 9 and centre at point (h, k).
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Form the differential equation of family of lines parallel to the line 2x + 3y + 4 = 0.
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Form the differential equation of all parabolas whose axis is the X-axis.
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In the following example verify that the given expression is a solution of the corresponding differential equation:
xy = log y +c; `"dy"/"dx" = "y"^2/(1 - "xy")`
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