Answer:
goku comes in and turns super sayain naruto come in with kurama and naruto get goku with a rasagen and geku is still fist fightin while naruto is using his kurama and turns into kurama and knocks out goku now naruto thinks he won and goku IS HITIN HIM WITH A KAMEKAMEHA GOKU IS SIROUS NOW
Explanation:
Answer:
<u>He wants to easily and quickly find specific bits of research that cover certain topics.</u>
<u>Explanation:</u>
Remember, a research work typically has these 6 (six) components:
- The Abstract.
- Introduction
- Methodology
- Results
- Discussion
- References.
Thus, Aika's decision to label several folders for different parts of his research would make it easier and quicker for him to find specific bits of research that cover certain topics, instead of spending time looking for topics.
Answer:
The answer to this question can be described as follows:
a) True
b) False
c) False
d) False
e) False
f) True
Explanation:
In option a, PATA device is used to connect the hard drives into systems. Its title suggests, depends on parallel transmitting technology, contrasted to the compulsive-signaling tools.
In option b, SATA1 is a first-generation device, and SATA3 third generation, that's why it is wrong.
In option c and option d, both were wrong because RAID 0 and RAID 5 are Cloud computing software for storing data.
In option e, An internal SATA data cable with an eSATA port can not be used as an additional connection is provided by the eSATA port.
In option f, It is true because there are 7 pins in internal SATA.
Answer:
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Answer:
False
Explanation:
The scheme where you can find the greatest common divisor (GCD) of two integers by repetitive application of the division algorithm is known as Euclidean Algorithm.
The Euclidean Algorithm for calculating GCD of two numbers X and Y can be given as follows:
- If X=0 then GCD(X, Y)=Y since the Greatest Common Divisor of 0 and Y is Y.
- If Y=0 then GCD(X, Y)=X since the Greates Common Divisor of 0 and X is X.
- Let R be the remainder of dividing X by Y assuming X > Y. (R = X % Y)
- Find GCD( Y, R ) because GCD( X, Y ) = GCD(Y, R ).
- Repeat the above steps again till R = 0.
