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Instructions: You are given a sentence in Hebrew. Your job is to translate the Hebrew sentence into Spanish.
Input: אני רואה חתולים וכלבים הולכים לקראתי.
Output:
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Share the post "Virtual Event: Dancing with Your Feminine Fire with Devaa Haley Mitchell"Editor’s Corner: Skip to my lou, my darling!
Hello to all of our new readers. I thank you for joining us in the Editor’s Corner.
For those of you who don’t like reading or talking about potentially sensitive subjects, I will warn you now that this is a discussion about bathrooms. That said, let’s get to it!
Old English heafod "top of the body," also "upper end of a slope," also "chief person, leader, ruler; capital city," from Proto-Germanic *haubudam (source also of Old Saxon hobid, Old Norse hofuð, Old Frisian haved, Middle Dutch hovet, Dutch hoofd, Old High German houbit, German Haupt, Gothic haubiþ "head"), from PIE *kaput- "head" (source also of Sanskrit kaput-, Latin caput "head").
"lavatory," 1940, but perhaps 1922, probably from French lieux d’aisances, "lavatory," literally "place of ease," picked up by British servicemen in France during World War I. Or possibly a pun on Waterloo, based on water closet.
"a privy," mid-15c., genitive singular of jack (n.), perhaps a humorous euphemism.
And the “lou” in the song “Skip to my lou, my darling” is completely unrelated. It is from “a Scottish word for ‘love’,” at least that’s what Wikipedia says!
# finding the CDF

• September 19th 2013, 01:09 AM
99.95
finding the CDF
Please refer to the attached image.

For part a)

when I want to find the CDF, don't I simply take the indefinite integral of e^-|x|, multiply it by c and solve for that = 1?

I am unsure of how to take the integral for this, am i correct in saying it is -e^-x, for all x?

that would leave me with c* -e^-x = 1, and c = 1/(-e^-x), wolfram says there are two separate results, but i am not sure why. and in that case, I would also have two separate results for c. how can that make sense?

for part b) i am unsure as to how to approach the question. could someone please guide me?

As always, your help is very much appreciated and invaluable.

Thanks
• September 19th 2013, 02:46 AM
Shakarri
Re: finding the CDF
When integrating absolute values you must split up the integration into two parts, the first part where the expression inside the absolute value is always non negative and the second part where the expression inside the absolute value is always non positive.

For example g(x)= |x+2| Find $\int_{-10}^5g(x)dx$

$\int_{-10}^5|x+2|dx=\int_{-10}^{-2}|x+2|dx+\int_{-2}^5|x+2|dx$

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