<span>Its very simple. All you have to do is short J and K inputs i.e. same inputs go into both J and K.
</span><span>Actually T flip flop is the special case of J-K flip flop when both the inputs of J-K flip flop are equal to 1 ( or logic high) j=k=1. Know electronics has well explained about its designing. A very good use of this flip flop or J=K=1 condition is in counters.
</span><span>The J-K flip flop is universal and can be used to make any of the other times.
I agree with know electronics and VKP that it can be used in counters.
Adding the practical use of conversion here .
When you are working on ASIC or SOC Design, In the ECO stage if you want T or D flipflop
and you have only JK flipflops then this conversion techniques can be helpful.
similarly MUX conversions are helpful in realizing computational gates</span>
Complete Question:
Which statement is true? Group of answer choices
A. Variables cannot be assigned and declared in the same statement
B. Variable names must contain at least one dollar sign
C. Variable names can be no more than 8 characters long
D. It is incorrect to initialize a string variable with a number
Answer:
D. It is incorrect to initialize a string variable with a number
Explanation:
- Options A-C are not correct
- Variables can be declared and assigned values on same statement like this int a =5;
- Variable names must not contain the dollar sign as this declaration int num =0; is legal without a dollar sign
- Variable names are not restricted to 8 characters long they can be longer
- In option D if you declare a variable of a particular type, you must assign a value of that type for example int s ="John" is wrong
Answer:
Amber needs to run with the document and hide it in a safe place so no one else can access her document:)
Hi, you haven't provided the programing language in which you need the code, I'll just explain how to do it using Python, and you can apply a similar method for any programming language.
Answer:
def rightMost(num):
lenNum = len(str(num))
rightNum = num%(10**(lenNum-1))
print(rightNum)
return(rightNum)
Explanation:
In this function we receive an integer number, then we find how many digits this number has, and finally, we find the rightmost digits; the main operation is modulo (takes the remainder after a division), what we want is to take all the digits except the first one, for that reason we find the modulo of the number when divided by ten to the power of the length of the number minus one, for example, if the number is 2734 we divided by 10^(4-1), where four is the length of the number, this way we get 2734/1000 and the module of it is 734.
