Table of Contents
- 1 What will be the output of the following if m 5 and n 2?
- 2 What will be the result of ++ m n/m ++ if M 9 & N 5?
- 3 What is the difference between and == in Java?
- 4 What is the value of a m n?
- 5 What does a M/A N = A(M-N) mean?
- 6 How to reach n using m*2 operations?
- 7 How do you prove the inequality n2 – 2n – 1?
What will be the output of the following if m 5 and n 2?
We have m-=n; That is m=m-n. We have m=5 and n=2. Therefore, new value of m is 5-2=3 and the new value of n is still 2.
What will be the result of ++ m n/m ++ if M 9 & N 5?
According to the theories in textbooks, answer for this expression would be 26. Pre-increment (++m) is performed and is reflected immediately in the expression. So, new value of m = 11.
What is the statement n += 4 equal to?
The statement n += 4 is equivalent to: n=n+4. n+1.
What is the difference between and == in Java?
The ‘==’ operator checks whether the two given operands are equal or not….What is the difference between = (Assignment) and == (Equal to) operators.
| = | == |
|---|---|
| It is used for assigning the value to a variable. | It is used for comparing two values. It returns 1 if both the values are equal otherwise returns 0. |
What is the value of a m n?
(am)n = (an)m = a. am. an = a. a-m = 1/a.
What should be added get 5 9?
71/63 must be added to -4/7 to get 5/9.
What does a M/A N = A(M-N) mean?
4. a m / a n = a (m-n) says that when you take a number, a, and multiply it by itself m times, then divide that product by a multiplied by itself n times, it’s the same as a multiplied by itself m-n times.
How to reach n using m*2 operations?
1) If m is less than 0 and n is greater than 0, then not possible. 2) If m is greater than n, then we can reach n using subtractions only. 3) Else (m is less than n), we must do m*2 operations. Following two cases arise.
How many Mn are in 1 n?
How many MN in 1 N? The answer is 1.0E-6. We assume you are converting between meganewton and newton. You can view more details on each measurement unit: MN or N. The SI derived unit for force is the newton.
How do you prove the inequality n2 – 2n – 1?
The inequality can easily be proved without induction, as n2 −2n−1 = (n−1)2 −2 ≥ (3− 1)2 −2 = 2 for n ≥ 3. so your inductive step is formally right, but does not use the