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The mathematical equations that have multiplication and an algorithm have two simple parts and much more complex components.

The multiplication part is based on the numbers that the algorth pulls out of the equation.

a+b+c+d=0

if you take out only a and c or b and d then you will use a divide and set the equation back to zero so

you have to add if and and statements to start creating an algorithm.

if a+c=0 or b+d=0

and a x c=0 or b x d=0

then by multiplying (a+c) x (b+d) you will get 0 + the new answer 2(a+b+c+d)=0

The equations are easy to start with and get very exclusive by adding different equations. A computer uses multiprocessing to get answers simultaneously and can easily create multiple solutions for the equations over and over.

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12y ago
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8y ago

We cannot draw flow charts in this forum, however the following pseudocode can easily be translated into a flowchart. Each step flows downwards into the next step except when we encounter an "if" statement. When the statement evaluates true, we branch back to the indicated step, otherwise we flow through to the next step.

1. Start

2. Let column = 1

3. Print tab and column

4. Let column = column + 1

5. If column <= 12 go to step 3

6. Print new line

7. Let row = 1

8. Print row and tab

9. Let column = 1

10. Print row * column and tab

11. Let column=column+1

12. If column<=12 goto step 10

13. Print new line

14. Let row=row+1

15. If row<=12 goto step 8

16. Stop

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Q: How can we draw a flow chart to generate a multiplication table?
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