Represent 1,3,6,10,15 ,21,28 in the flow diagram
don't know about any flow diagram, but the nth term in the sequence is
n(n+1)/2
or the sum of the first n whole numbers
3x the position of the term-1.
3(n)-1 where (n) is the position of the term.
3(n)-1 where(n) is a natural number.
I apologize, my previous response was not accurate for the given sequence. Here are the correct representations for each term in the sequence using a flow diagram:
- To represent 1: Write "1" inside a rectangle or circle
- To represent 3: Draw an arrow from the previous shape to a new shape and write "3" inside it
- To represent 6: Draw an arrow from the previous shape to a new shape and write "6" inside it
- To represent 10: Draw an arrow from the previous shape to a new shape and write "10" inside it
- To represent 15: Draw an arrow from the previous shape to a new shape and write "15" inside it
- To represent 21: Draw an arrow from the previous shape to a new shape and write "21" inside it
- To represent 28: Draw an arrow from the previous shape to a new shape and write "28" inside it
The flow diagram will look like a series of connected shapes with the numbers inside them, with arrows pointing from left to right. The first shape will have "1" inside it and the last shape will have "28" inside it.
To represent the numbers 1, 3, 6, 10, 15, 21, 28 in a flow diagram, you can use a series of connected nodes or boxes that represent each number. Here's how you can do it step by step:
1. Start by drawing a node or box at the top of the flow diagram. Label it as "1."
2. Draw an arrow pointing downwards from the "1" node. This arrow represents the transition to the next number.
3. Draw a second node or box below the arrow. Label it as "3."
4. Repeat steps 2 and 3 for the remaining numbers. Each time, draw an arrow pointing downwards and then a new node or box below the arrow for the next number.
5. Connect the nodes or boxes in chronological order using arrows to represent the sequence of numbers. The arrows should flow from the previous number to the next number.
6. Continue this process for all the numbers: 6, 10, 15, 21, and 28. Each number should have its own node or box connected in the sequence.
By following these steps, you will have a flow diagram representing the numbers 1, 3, 6, 10, 15, 21, and 28 in a sequential order.