someone be kind enough to help? :)
heres the question :)
anyyyyone?
@amistre64
i'd help but i suck at math D:
:/ thanks anyway :)
@thomaster
@modphysnoob
@ash2326
number of bases, divided by number of times
each?
the number of bases is the sum total of bases: 0(450)+1(190)+2(32)+3(10)+4(10) all out of 692 attempts
sooo i dont divide?
of course you do; this is a weighted average
instead of counting out: 490 zeros, 190 "1s", 32 "2s" etc ... can multiply top to bottom to determine the total number of basses
since it tells you the total number of attempts in the problem is 692 .... thats your divider
E[X] = x1p1 +x2p2+x3p3...+xnpn
which simplifies to that setup as well
can you find p(x)?
im soo confused :(
\[\frac{0(450)+1(190)+2(32)+3(10)+4(10)}{692}\] \[\frac{0(450)}{692}+\frac{1(190)}{692}+\frac{2(32)}{692}+\frac{3(10)}{692}+\frac{4(10)}{692}\] \[0\frac{450}{692}+1\frac{190}{692}+2\frac{32}{692}+3\frac{10}{692}+4\frac{10}{692}\]
can you tell what is probability of hitting 0?
since the weighted average is simpler to compute; id just go with it
so i add 450 + 190 + 32 + 10 + 10 ?
not according to the format i presented ....
but then thats just adds to 692
thats why i asked, what am i supposed to do first then?
no need to, they already give you that information in the problem setup
@dianadelucio you know what Expectation is?
@ankit042 sort f yea.
of
lol, thought maybe that was a swear word :)
haha nooo, why would i swear when you guys are trying to help me lol @amistre64
haha I hope it was not the other f :P anyways . E[x] = x1p1 +x2p2+...+xnpn Now from the table you can easily find probability of different events
he gets 324 bases out of 692 hits
p(0) = 450/692
what does that meann? E[x] = x1p1 +x2p2+...+xnpn
i broke down ankits method from the weighted average im using .... i beleive i did it correctly that is
sooo.. what am i supposed to do with the equation?
let me quote from Wikipedia "Expected value refers to value of a random variable one would "expect" to find if one could repeat the random variable process an infinite number of times and take the average of the values obtained."
the expected value formula is a "simplification" of the weighted average since itll take extra steps to determine the probabilities of all the hits, i suggest just taking the weighted average approach is all
and how do i find that?
\[\frac{\#bases}{\#at-bats}\] \[\frac{0(450)+1(190)+2(32)+3(10)+4(10)}{692}\] \[\frac{324}{692}\]
its the same method of been doing since the start :)
reduce the top and bottom as needed
So in our sample space events(x) are 0,1,2,3,4 now we know the likelihood of an event(probability) from the table
81/173 ?
thats what i get, yes. it just seems weird in context to me ....
on average, he gets 81/173 bases per hit
yes, correct
the probability of him getting to a base is about 46%
thank you ! @amistre64 @ankit042 @ash2326 :)
youre welcome, and again ... good luck :)
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