Answers created by Luke Phillips
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How do you find the limit of #(1 - 1/x)^x# as x approaches infinity?
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#lim_(xto1) (sinpix)/(x-1)# ?
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Question #23877
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How do you use substitution to integrate # x/sqrt(x+4) dx#?
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A solid is formed by attaching a hemisphere to each end of a cylinder. If the total volume is to be 120cm^3, find the radius (in cm) of the cylinder that produces the minimum surface area. Express your answer correct to 2 decimal places.
Help!?
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Integrate 1/(1+bcotx)?
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What is the derivative of #tan^2(sinx)#?
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How do you solve this ?
#lim_(x->0^+)(1+sin(4x))^cot(x)#
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What is the derivative of this function #y=(cos^-1(4x^2))^2#?
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Question #d6553
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Question #5b41a
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Question #baaae
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How to stay motivated to study maths and what are some good websites for practice (High school level)?
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Question #ea9c6
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Show that #sum x/2^x = 2# summation running 0 to infinity ?
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Question #5fb99
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Question #d76e9
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Find the derivative implicity if x = tan xy.
Help!?
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Can a complex number be written Cartesian form in terms of i to a power other than 1? And if so...
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Question #2d31f
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How do you find the probability of no successes when #n# independent Bernoulli trials are carried out with probability of success #p#?
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If we were to toss a single die (singular for dice) 1000 times, how many 6s could we expect over the long run? What is the standard deviation?
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How do you solve #\sin \frac { 2x + 1} { x } + \sin \frac { 2x + 1} { 3x } - 3\cos ^ { 2} \frac { 2x + 1} { 3x } = 0#?
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What is the period of #f(theta) = tan ( ( 17 theta)/12 )- cos ( ( 3 theta)/ 4 ) #?
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Question #7cb01
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Question #297a6
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Evaluate the integral #int \ sqrt(x-x^2)/x \ dx #?
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How do you find the derivative of #2^arcsin(x)#?
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How do you find the derivative of #log_5(arctanx^x)#?
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What is the Maclaurin series for #ln(5-x)#?
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Question #4d1ca
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If #a_k in RR^+# and #s = sum_(k=1)^na_k#. Prove that for any #n > 1# we have #prod_(k=1)^n(1+a_k) < sum_(k=0)^n s^k/(k!)#?
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What is the purpose of the Gamma function?
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How do you integrate the following integral?
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Question #ededb
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Evaluate #int \ (1+sqrt(x))^9/sqrt(x) \ dx #?
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How do you integrate #int x^3/sqrt(64+x^2)# by trigonometric substitution?
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Question #caa80
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Let F(x) be the cdf of the continuous-type random variable X, and assume that F(x)=0 for x<=0 and 0<F(x),1 for 0<x. Prove that if
P(X>x+y|X>x)=P(X>y), then F(x)=1-#e^(-lamdax# , 0<x ?
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We have #f:RR->RR,f(x)=1/(1+x^2)# and #I_n=int_0^1f^n(x)dx,ninNN#. Prove that #2nI_(n+1)=(2n-1)I_n+1/(2^n),ninNN#*?
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What's the integral of #int tan(x)^4 dx#?
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Question #30055
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Question #53d06
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How do you find #lim sqrt(x^2+1)-x# as #x->oo#?
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How do you find the derivative of #u=e^(e^x)#?
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What is #int (x^3-2x^2+6x+9 ) / (2x^2- x +3 )#?
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Question #cc2a5
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Question #a39e8
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How do you calculate #abs(-3+2i)#?
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Question #7e404
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What is the derivative of #x^(3/x)#?
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What are the critical points of #f(x) =1/(xe^x)-e^(2x)/x#?
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Question #800f5
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Question #518f9
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How do I solve this using l'hopital's rule rule ?
#y=(sin2x)^(tan3x)#
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How do you find #\int _ { 0} ^ { x } \frac { \sin ( t ) } { t } d t#?
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How do you find vertical, horizontal and oblique asymptotes for #[(e^-x)(x^5) + 2] /[ x^5 - x^4 -x +1]#?
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How to determine complex numbers that satisfy relation:#abs(z)^2-2iz+2a(1+i)=0;a>0#?
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Question #dbf40