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Solved Examples
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DD  Find f ′′(x) to the function f(x) = 20 (x2+2)52.
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DD  Find g ′′(t) to the function g(t) = ln (12 + t2).  DD View Solution
DD  Find g ′′(w) to the function g(w) = e1-2w3 + sin w.  DD View Solution
DD  If f(t) = 3t4+8t12+e2t, then find f ′′′(t).
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DD  Find g ′′(q) to the function g(q) = sin 2q + 7q4 + e- 3q.
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DD  Find ′′′(x) to the function (x) = sin 5x + e- 3x + ln 7x.  DD View Solution
DD  Find ′′′(n) to the function (n) = ln n + 8n2 + sin 6n.
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DD  If y = 10sin 4x + x4, then find d4ydx4.
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DD  Find g ′′(l) to the function g(l) = 14l52 + tan 3l.
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DD  If (z) = z3+3z2 - 4z + 7, then find ′′(z) at z = 2.  DD View Solution
DD  Find 5(1) for (m) = m6-4m4+5m3+8m2.  DD View Solution
DD  Find ′′(6) for (l) = (l-5)12+(l+19)12.  DD View Solution
DD  Find d4ydx4 for y = 2x + sin 5x.
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DD  If (y) = y22+y, then find the value of ′′(y) at y = 2.
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DD  Find 4(q) for (q) = q4+e5q + 3 sin 5q + 33.
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DD  Find g ′′′(z) for g(z) = 8z- 5+7z + sin 3z.
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DD  Find f ′′′(x) for the function f(x) = (x2 - 1) sin x.  DD View Solution
DD  If (z) = z3(4z - z2 + 3), then find ′′′(2).  DD View Solution
DD  If the position of an object at time t defined by S(t) = 5t3 - 8t2 + 5t - 11, where S is in feet, then find the acceleration of the object at time t = 2 sec.
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DD  The law of motion of a particle along a line defined by s(t) = 13 + 6t + 10t2, where s is in feet. Find its acceleration at time t = 4 sec.  DD View Solution
DD  If the displacement of an object is defined by y = 16 + 13t2, where y is in feet and t in seconds, then find the acceleration of the object.  DD View Solution
DD  The position of an object is described by the equation S = (9t - 16)2, where S is in meters. Determine the acceleration of the object at any time t.  DD View Solution
DD  Find f ′′′(x) for the function f(x) = 7sin (x2) + 5x3.
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DD  Find g 4(0) if g(l) = l5 + sin 2l + e3l.  DD View Solution
DD  Find g ′′(0) if g(m) = sin 6m + cos 3m + e4m.  DD View Solution