Questions asked by Mr.X
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How do you prove if #lim_(n->infty) x_(2n) = L = lim_(n->infty) x_(2n+1)#,
then #lim_(n->infty) x_n = L#?
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Does #sum_(n=1)^oo 3^n/(n!)# converge ?
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Dose #sum ((n^2+3)/(2+n^2))^(n^3)# with #n = 0 -> # infinity converge ?
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How do you prove this ?
if
#lim_(n->oo)x_(2n)=L=lim_(n->oo)x_(2n+1)#
then #lim_(n->oo)x_(n)=L#
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How do you prove this ?
#sum_(n=1)^oo a_n# converges #-># #sum_(n=1)^oo a_n^2# converges
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How do you find this ?
#lim_(x->0)sum_(n=1)^oo(cosnx)/((4n-3)(4n+1))#
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Prove or disprove ?
#f(A/B)=f(A)/f(B)#
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What dose #{x_n}# converges ?
when #x_1=5/2,5x_(n+1)=x_n^2+6#
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How do you solve this ?
#lim_(x->0^+)(1+sin(4x))^cot(x)#
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How do you find #m# when #mZZ=<-10,8,26># ?
(Abstract algebra)
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How do you find ?
#lim_(x->0)int_(0)^(2x)(e^(t^2))/(x+tan(x))#
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If #f:[0,1]->RR,|f'(x)|<1# how do you show #f(1/n)# converges ?
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Let #f:[a,b]->RR, f# integrate and converges at #x_0#
#F:[a,b]->RR,##F(x)=int_a^xf(t)dt#
how do you show #F# differentiable at #x_0# ?
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How do you prove #log_2 3# is irrational number ?
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How to prove or dis prove ?
#if lim_(x->a)f(x)=b and lim_(x->b)g(x)=c# then #lim_(x->a)g๐f(x)=c#
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How to prove or disprove ?
if #f# is integrable on #[a,b]# then #int_a^b|f(x)|dx<=|int_a^bf(x)dx|#
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If #A_x=(-1/(x^2+1),1/(|x|+1)]#
how do you find ?
#uuu_(x=1)^(oo)A_x= ?# and #nnn_(x=1)^(oo)A_x=?#
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Let #G# be a group and #H# be a subgroup of#G=<a>#
if#|G|=36#and#H=<a^4>#. How do you find #|H|# ?
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Let #G# is cyclic group and #|G|=48#.
How do you find all of subgroup of #G# ?
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If #H# and #K# is subgroup of #G# and #|H|=10,|K|=49# then how do you find #|HnnK|# ?
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#f# is a function on real where #f(x)=2x^2-x#
How do you find #f^-1(x)# ?
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#f# is a function on #RR# where #f(x)=|x^2-2|#,
How do you find #f^-1(x)#?
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Does #sum_(n=2)^oo1/(nln(n))# converges ?
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Let #f:[a,b]->RR^+uu{0}# where #int_0^bf(x)dx=0# then #f(x)=0# on #[a,b]#
this sentence true or false ?
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How to find
#int((1)/(x-sqrt(x+2)))dx# ?
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How to find #dy/dx# from #x^2y+3xy^2-x=5#?
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How to find #lim_(x->oo)1/(|x|+1)# ?
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How to prove this ?
#2|k^2# then #2|k# for some #k\inZZ#
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How to prove this ?
if #7|k^2# then #7|k# for some #k\inZZ#
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Help plz !
we say that 1) #x\inuuu_(n\inN)A_n# if #x\inA_n# for some #n\inN# and
2)#x\innnn_(n\inN)A_n# if #x\inA_n# for all #n\inN#
prove or dispprove #nnn_(n\inN)A_n\sube uuu_(n\inN)A_n# for any index set #N# ?
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Please, give me an example #f:NNxxNN\toNN#
#f# is a bijection ?