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docker41 [41]
4 years ago
10

Find every number from 1 to n (inclusive) that is a palindrome which starts with the digit 3. Do not user a helper function.

Computers and Technology
1 answer:
Mkey [24]4 years ago
7 0

Answer: Following code is in python

n=input()

num='1'

while int(num)<=int(n):    //loop from 1 to n

   flag=1   //if an unequal element will be found it will be 0

   l=len(num)

   if num[0]=='3':

       j=0

       k=l-1

       while j<k:    //loop till middle of number

           if num[j]==num[k]:

               j+=1     //from beginning

               k-=1    //from end

           else:

               flag=0

               break

       if flag==1:

           print(int(num))

   num=str(int(num)+1)    //number will be incremented as integer

INPUT :

1000

OUTPUT :

3

33

303

313

323

333

343

353

363

373

383

393

Explanation:

In the above code, a loop is executed till num is equal to n which is entered by the user. num is treated as a string so that to ease the process of checking first character is 3 or not. If it is 3 then another loop executes which checks if an element from starting is equal to the corresponding element from the end. If an element is not equal then the flag is changed and then we break out of the loop and prints the number if the flag isn't changed.

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saveliy_v [14]

Answer:

The power function can be written as a recursive function (using Java) as follows:

  1. static int power(int x, int n)
  2. {
  3.        if(n == 0){
  4.            return 1;
  5.        }
  6.        else {
  7.            return power(x, n-1 ) * x;
  8.        }
  9. }

Explanation:

A recursive function is a function that call itself during run time.

Based on the question, we know x to the 0th power is 1. Hence, we can just create a condition if n = 0, return 1 (Line 3 - 5).

Next, we  implement the logic "x to the nth power can be obtained by multiplying x to the n-1'th power with x " from the question with the code:  return power(x, n-1 ) * x in the else block. (Line 6 -8)

In Line 7, power() function will call itself recursively by passing x and n-1 as arguments. Please note the value of n will be reduced by one for every round of recursive call. This recursive call will stop when n = 0.

Just imagine if we call the function as follows:

int result =  power(2,  3);

What happen  will be as follows:

  • run Line 7 -> return power(2, 2) * 2    
  • run Line 7 -> return power(2, 1) * 2
  • run Line 7 -> return power(1, 0) * 2
  • run Line 4 -> return 1    (Recursive call stop here)

Next, the return value from the inner most recursive call will be return to the previous call stack:

  • power(1, 0) * 2   ->   1 * 2
  • power(2, 1) * 2   ->   1 * 2 * 2
  • power(2, 2) * 2   ->   1 * 2 * 2 * 2 - > 8 (final output)  
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Explanation:

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Read 2 more answers
ppose we have a Rectangle class that includes length and width attributes, of type int, both set by the constructor. Define an e
vichka [17]

Answer:

Check the explanation

Explanation:

#include <bits/stdc++.h>

using namespace std;

class Rectangle{

  public:

      int length;

      int breadth;

      Rectangle(int l,int b){

          length = l;

          breadth = b;

      }

      int area(){

          return length*breadth;

      }

      int perimeter(){

          return 2*(length+breadth);

      }

      bool equals(Rectangle* r){

          // They have the exact same length and width.

          if (r->length == length && r->breadth == breadth)

              return true;

          // They have the same area

          if (r->area() == area())

              return true;

          // They have the same perimeter

          if (r->perimeter() == perimeter())

              return true;

          // They have the same shape-that is, they are similar.

          if (r->length/length == r->breadth/breadth)

              return true;

          return false;

      }

};

int main(){

  Rectangle *r_1 = new Rectangle(6,3);

  Rectangle *r_2 = new Rectangle(3,6);

  cout << r_1->equals(r_2) << endl;

  return 0;

}

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Answer:

3. 1. 2. daily, weekly, monthly

Explanation:

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