dot you will draw that's all thank you for selected
if it's square root is an integer, it is a square number.
Yes, it is the square of (3x + 2). 3x is the square root of 9x2; 4 is the square of 2; to check whether it is a perfect square, the center term must be twice (3x times 2).
It isn't. In fact, not a single odd perfect number is known so far. To check this, just use the definition of a perfect number: in this case, add all the factor of 467 other than 469 itself, and check whether you get 469.
To check if your number is a square number, draw little dots. like, for 4 it will 2 dots by 2 dots. if this doesn't work equally, it is not a square number.
Well, let's think of prime numbers as little hidden gems in a vast garden. To find them, you start by choosing a number and then checking if it can only be divided by 1 and itself. If it can, then you've found a prime number! Keep exploring the numbers in the garden, one by one, following this path until you've discovered all the special prime numbers shining brightly. Remember, each number is unique and has its own beauty to reveal.
For a number to be a perfect square, the number's square root has to be a whole number. 9 is a perfect square because its square root is a whole number, 3. If the square root of the number is a decimal, then it is not a perfect square. For example, 13 does not divide evenly so it not a perfect square.
1. List all factors of number (including 1 and the number, list each factor only once even if it goes in multiple times) 2. Add up all the factors 3. If the sum is equal to twice the original number, then the original number is perfect, if not, it is not perfect.
Simple and easy solution:- http://codepad.org/svhkJpxp
I'll write it as pseudocode; you can easily convert it to a flowchart. If your number is more than 0 (Your number is positive) else if your number is less than 0 (your number is negative) else (your number is equal to zero)
if it's square root is an integer, it is a square number.
I'm assuming you're wondering if a number is a perfect square? Well, memorization will help as will guess and check. However, if you feel like doing it all by hand, simplifying the square will help you determine if it is a perfect square. Example: let's figure out if the number 225 is a perfect square. Let's take 225 and factor it. When you factor this number, you want to look at factoring numbers which are a perfect square in and of themselves. So 22 is 4, but that doesn't factor, how about 52 ? 25 will indeed factor, so we have 25*9 (look at that, 9 is also a factor). If we split it up like this, we have sqrt(25*9). We can take the square root of these individually and multiply them together. sqrt(25)*sqrt(9) = 5*3 = 15. Therefore 225 is a perfect square of 15.
Yes, it is the square of (3x + 2). 3x is the square root of 9x2; 4 is the square of 2; to check whether it is a perfect square, the center term must be twice (3x times 2).
It isn't. In fact, not a single odd perfect number is known so far. To check this, just use the definition of a perfect number: in this case, add all the factor of 467 other than 469 itself, and check whether you get 469.
first we write start and then read number and after that check the number is totaly divide by 2 or not if number is totally divide by 2 then number is even else number is odd.
#include <stdio.h> #include <math.h> int main(void) { int number; double result; printf ("\n Introduce an integer: "); scanf ("%i", &number); result= sqrt (number); if ((result * result)== number) printf ("\n The integer HAS a perfect square \n\n"); else printf ("\n The integer DOES NOT HAVE a perfect square \n\n"); getch (); } Shrikanth Ganure The Oxford College of Engineering (MCA-2010 Batch) Bangalore..
To check if your number is a square number, draw little dots. like, for 4 it will 2 dots by 2 dots. if this doesn't work equally, it is not a square number.
A) Here's an example of a flowchart and pseudocode that could be used to display the prime numbers between 1 and 10000: Flowchart: START Set up an array of numbers from 1 to 10000 Set an empty array to store the prime numbers Set i = 2, the first prime number For each number in the array, check if it is divisible by i If it is divisible by i, it is not a prime number and move to the next number in the array If it is not divisible by i, it is a prime number and add it to the prime numbers array Increase i by 1 and go back to step 4 Repeat steps 4 through 7 until i is greater than the square root of 10000 Display the prime numbers array END