Skip count backward by 5000 and write the numbers.
H- -
93,202
f
Answers
Answer:
. Write six numbers more after 2,00,000 by skipping 10000.
Solution:
2,00,000; 2,10,000; 2,20,000; 2,30,000; 2,40,000; 2,50,000; 2,60,000
2. Write four numbers more after 17,350,100 by skipping 2,000,000.
Solution:
17,350,100; 19,350,100; 21,350,100; 23,350,100; 25,350,100
3. Observe the following numbers and write four numbers more.
14,17,520; 20,17,520; 26,17,520; 32,17,520; 38,17,520 ……..
Solution:
Numbers in the given series are written by skipping 6,00,000.
14,17,520; 20,17,520; 26,17,520; 32,17,520; 38,17,520; 44,17,520; 50,17,520; 56,17,520; 62,17,520.
4. Observe the following numbers and write four numbers more.
280,420,520; 200,620,520; 280,820,520; 281,020,520; 281,220,520 ……..
Solution:
Numbers in the given series are written by skipping 2,00,000.
280,420,520; 200,620,520; 280,820,520; 281,020,520; 281,220,520; 281,420,520; 281,620,520; 281,820,520; 282,020,520.
We can observe from the above examples that the method of skip counting with bigger numbers is exactly the same as the skip counting with smaller numbers.
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Here are the numbers obtained by skip counting backward by 5000 from 93,202:
- 93,202
- 88,202
- 83,202
- 78,202
- 73,202
- 68,202
- 63,202
- 58,202
- 53,202
- 48,202
- 43,202
- 38,202
- 33,202
- 28,202
- 23,202
- 18,202
- 13,202
- 8,202
- 3,202
Skip counting is a technique used in mathematics to count numbers by a specific interval, or step. To skip count backward by 5000, we start with a given number and then subtract 5000 from it repeatedly until we reach a desired stopping point. In this case, we started with the number 93,202 and subtracted 5000 from it each time until we reached the number 3,202.
The resulting sequence of numbers is 93,202, 88,202, 83,202, and so on, with each number being 5000 less than the previous one. This technique can be useful in a variety of contexts, such as calculating changes in financial data or determining patterns in number sequences.
Skip counting is a way of counting numbers by skipping over some of them. It involves counting by a specific interval, or step, rather than counting every single number. In this case, we were asked to skip count backward by 5000, which means that we needed to count backward by 5000 from a starting number until we reached a desired stopping point. It can help simplify calculations and make it easier to identify patterns and relationships between numbers.
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