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3 years ago

What is the definition of overflow in binary?

1 answer:

4 0

Overflow occurs when the magnitude of a number exceeds the range allowed by the size of the bit field. The sum of two identically-signed numbers may very well exceed the range of the bit field of those two numbers, and so in this case overflow is a possibility.

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when two people are in a race, what do you need to know to determine who is the fastest 1 units of speed that are identical 2 th

wolverine [178]

Answer:

FEAW,HEWAHJ,HZX,JKHFDSDJ,HFR,JUGGRHJSDH,FJRHEWF,JKEH,JHSRDGMHFREH4G,YJQ43GMHJREQHGF3GDMNGHBDEHSSEBW,JHHD

Explanation:

DGCBNHASNBMCBZDJSDBMHCDHJ,,JDhbMHEBDKIJEK UHlu784i5643pBJDKHDsLIUFBCJBHJFVVHCHJXV DCD6589347BKGcHDC

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2 years ago

Write a MARIE program to allow the user to input 8 integers (positive, negative, or zero) and then find the smallest and the lar

Ludmilka [50]

Answer:

Write a MARIE program to allow the user to input 8 integers (positive, negative, or zero) and then find the smallest and the largest and print each of these out.

As an example, if the user enters the following decimal numbers as input (one after the other)

23, -6, 78, 0, 36, 3, -250, –5

Explanation:

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3 years ago

What are the five Ws?<br> (I don’t even know what this means)

Advocard [28]

Answer:

HII

Explanation:

Who, What, When Where, and Why.

3 0

3 years ago

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Suppose your company has decided that it needs to make certain busy servers faster. Processes in the workload spend 60% of their

vekshin1

Answer:

CPU need 50% much faster

disk need 100% much faster

Explanation:

given data

workload spend time CPU = 60%

workload spend time I/O = 40%

achieve overall system speedup = 25%

to find out

How much faster does CPU need and How much faster does the disk need

solution

we apply here Amdahl’s law for the overall speed of a computer that is express as

S = $\frac{1}{(1-f)+ \frac{f}{k} }$ .............................1

here f is fraction of work i.e 0.6 and S is overall speed i.e 100% + 25% = 125 % and k is speed up of component

so put all value in equation 1 we get

S = $\frac{1}{(1-f)+ \frac{f}{k} }$

1.25 = $\frac{1}{(1-0.6)+ \frac{0.6}{k} }$

solve we get

k = 1.5

so we can say CPU need 50% much faster

and

when f = 0.4 and S = 125 %

put the value in equation 1

S = $\frac{1}{(1-f)+ \frac{f}{k} }$

1.25 = $\frac{1}{(1-0.4)+ \frac{0.4}{k} }$

solve we get

k = 2

so here disk need 100% much faster

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3 years ago

The following is an example of what kind of loop?

My name is Ann [436]

Step by step equation

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3 years ago

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