To find range in a number set, subtract the smallest number from the largest. This is used to determine the size of the range and how close the numbers are to one another.
The following algorithm works for any number of integers: Assume the first number is the maximum - maximum = (first number). Compare your assumed maximum with the second number. If the second number is larger than the assumed maximum, replace the old assumed maximum with the second number. Repeat for the third number, for the fourth, etc. - always copying the nth. element to the assumed maximum if you find one that is larger than your previous maximum.
No. You must know what algorithm is used to generate the control.
There is no such thing. As soon as you find the "largest number" you could just add one and it would be bigger. Again and again forever.
You do not use a number line to find a ratio
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To find range in a number set, subtract the smallest number from the largest. This is used to determine the size of the range and how close the numbers are to one another.
#define max (a, b) ((a) >= (b)) ? (a) : (b)
An example of an algorithm that will reverse a number is written as such, digit reverse(num), while (num>0) then, digit =num%10. This particular algorithm divides a number by 10 until the original number from the LSD is found.
Yes. But why?
The following algorithm works for any number of integers: Assume the first number is the maximum - maximum = (first number). Compare your assumed maximum with the second number. If the second number is larger than the assumed maximum, replace the old assumed maximum with the second number. Repeat for the third number, for the fourth, etc. - always copying the nth. element to the assumed maximum if you find one that is larger than your previous maximum.
To find the largest number: Assume (temporarily) that the first number is the largest number. You might call this the "largest number found so far". Then, for each number after the first one, compare the number with the largest number found so far. If the new number in the list is larger, call that one the "largest number found so far". Repeat for each number. After processing all the numbers, the "largest number found so far" will simply be the largest number.For example, if your list is (5, 2, 8, -1), you start assuming that 5 (the first number in the list) is the largest number. You compare with 2 - "5" is still the largest number, since 2 is smaller. When you compare with 8, you find that 8 is larger, so you replace your "largest number" with 8. "-1" is smaller, so nothing changes. Since we processed the entire list, the largest number is now 8.You can do the same - mutatis mutandis - to find the smallest number.
start input A & B if A>B print A is greatest if B>A print B is greatest stop james ola writes.....SOT.
An algorithm is a stepwise sequence of operations that can be performed to solve a problem. The operations are expected to be 'simple', so they can be performed mechanically.A simple example algorithm is "how to find the largest number in a list of numbers":- look at the first number and write it down as the largest-so-far- for each remaining number in the list:- - replace largest-so-far with this number if this number is larger- when you have compared all the numbers, largest-so-far is the largest number in the listA less trivial algorithm is the one people learn in school for multiplying multi-digit numbers, called "long multiplication" or "grade-school multiplication". It becomes rather long if you write down all the steps (as you would need to for an algorithmic description), but it involves multiplying each digit in the first number with each digit in the second number and summing the partial results.Here the simple operation is multiplying two single digits, which you are expected to know how to do, and by using the algorithm you can extend the knowledge of how to multiply single digits to multiply numbers with any number of digits.See related links.
No. You must know what algorithm is used to generate the control.
Step1- Read a,b,c. Step2-if a>b continue step 5. Step3- b>c then print “b is the largest " and continue step 7. Step4- continue step 6 Step5-if a>c then print “a is the largest " then continue step7. Step6- print “z is largest". Step7- end.
Max = 0For K = 1 to NIf Number(K) > Max then Max = Number(K)Next KPrint Max