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Vadim26 [7]
4 years ago
5

Once you complete your profile on LinkedIn, the next step is to

Computers and Technology
2 answers:
Cerrena [4.2K]4 years ago
7 0
Make it stand out. Add a pic and stuff 
nikdorinn [45]4 years ago
3 0

Answer:

Invite people you know to connect with you on LinkedIn

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A bowl contains 20 candies; 15 are chocolate and 5 are vanilla. You select 5 at random. What is the probability that all 5 are c
Sindrei [870]

Answer: 0.1937

Explanation:

Given : A bowl contains 20 candies; 15 are chocolate and 5 are vanilla.

If we select 5 candies, then the number of ways to select them is given by permutations.

The number of ways to select 5 candies is given by :-

^{15}P_5=\dfrac{15!}{(15-5)!}=\dfrac{15\times14\times13\times12\times11\times10!}{10!}=360360

The number of ways of selecting any 5 candies out of 20:-

^{20}P_5=\dfrac{20!}{(20-5)!}\\\\=\dfrac{20\times19\times18\times17\times16\times15!}{15!}\\\\=1860480

Now, the probability that all 5 are chocolate :-

=\dfrac{360360}{1860480}=0.193691950464\approx0.1937

Hence, the probability that all 5 are chocolate =0.1937

5 0
4 years ago
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An increase in Consumption will ___________ in the Classical Model of Aggregate Demand.
Step2247 [10]
The answer to your question is b
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The blue bar across the top of the screen informs you of the Screen Title, or what step you are on.
xeze [42]

Answer:

true

Explanation:

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Suppose the inventory is unordered (!) and a sequential search is done to locate a specific artifact. Given that the search is e
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Answer:

The computer can do 12000 searches per second. Suppose there are 60000 inventory items. And we need to search one item from it in a sequential manner. The computer can do 12000 searches in one second. Hence it can search in a list of 60000 inventory in 5 seconds, as 12000 x 5 =60000 searches, in the worst case. And if the item is below 12000 on the list, it will take less than 1 second(1/12000 sec in best case), and so on.

And if we assume that the list is sorted, and perform a binary search. then in the worst case, the number of searches required in the worst case will be 60000/2= 30000. And the time required will be 30000/12000= 5/2=2.5 seconds, and (1/24000) seconds in the best case. Its 1/24000 as its binary search.

Explanation:

Please check the answer section.

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Which ribbon tab is used to locate the Backstage view and to configure the global Outlook options?
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The file tab helps with locating the backstage view
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