Questions asked by Jonas A.
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If we neglect the resistance of the air... (SEE DETAILS)?
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What are the steps to rewrite #(5x+3)/(x^(2)+4x+7# so it end up #((5(2x+4))/(2(x^(2)+4x+7)))-(7)/((x^(2)+4x+7))# ?
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Calculate the area of the shaded and bounded region by the equation #y= 10/(x^2-10x+29# curve and the line #x=3# (see graphic). ?
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Does this integral converge or do not converge? #int_(1/2)^2(1)/(x(lnx)^4)dx#
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Calculate the air of the area bounded by the curve #y=-sqrt(x+16)+2#, the axis of #x#, the axix of #y# the and the line #x=15#. ?
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Using a crankshaft, a carpenter drills a hole ,1 cm in radius, through a wooden ball along a diameter. If the radius of the ball is 4 cm, what is the volume of wood remaining? .
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How do you find the maclaurin series expansion of #f(x)=(1)/(1-x)^2# ?
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How can I find the Sum of #5-10/3+20/9-40/27+80/81-#... ?
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How do you simplify with trigo identities #(sinx)/(2tanxsec^2x)# so it can result #1/2cos^3x# ?
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Using a crankshaft, a carpenter drills a hole, 1 cm in radius, through a wooden ball along a diameter. If the radius of the ball is 4 cm, what is the volume of wood remaining?
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How do you find the differential of the function #y dy/dx=(x+3)(y^2+3)# ?
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What is the convergence (absolute or conditional) of the alternate series: #f(x)=sum_{n=1} ^oo (-1)^n ((n)/(7n^2+3)) # ?
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Does the series #sum_{n=1} ^oo (2)/(n^2sqrtn)# converge or diverge?
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Does the series # sum_{n=1}^oo (5n)^(3n)/(5^n+3)^n# converge or diverge?
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How do you find the Taylor series of #f(x)=e^(x/2)# centered around #a=-1# ?
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Does the series #sum_{n=1}^oo (5n)^(3n)/(5^n+3)^n# diverge or converge?
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What is the general term of this suit #5/3, 7/8, 9/15, 11/24, 13/35# ?
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Consider a mobile moving along this path that starts at the point #(0,0)#. What are the coordinates of the point of arrival of the mobile ? (See image below)
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How to reach this result " #5pi/6# with : 2arcsin(1)-1arcsin(1/2)=
What are the steps?
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Using d'Alembert method, R = what?
#lim_(n->oo)# #((x+1)^n)/(2^(n)(n!))#
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What is the value of A, B, C and D?
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Without a calculator, is there a way to have #sqrt(3)# as a result when calculating this: #(2)sqrt(3/4)# ?
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What is the limits of : #LIM_(x->0) (e^(2x)-1)^(x^2)# ?