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Pattern Gap Code Repair

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Pattern Gap Code Repair

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Missing numbers in patterns

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Hidden Author
Hidden Author
Lebanon

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Pattern Gap Code Repair
 

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Pattern Gap Code RepairOnline version

Missing numbers in patterns

by Hidden Author
1

Gap Code Repair helps you practice finishing number patterns . In , you see a simple going up by four each time : 2 , 6 , 10 , 14 , , . The next two numbers in this pattern should be that keep the + rule . Think ahead and write them in the blanks without peeking at other rows . This kind of exercise builds your confidence in spotting consistent and using your number sense to the future terms in a line . The two blanks here are essential for the pattern to stay balanced .

2

presents another steady rise , this time from 3 to 9 to 15 to 21 . The rule is easy : to the previous number each time . The two blanks must follow that + rule as well . By filling them correctly , you reinforce your ability to apply a constant across multiple steps . Keep your thinking calm and steady , and check your answers by adding six again to each new term .

3

shows a : 24 , 22 , 20 , 18 , ____ , ____ . Here the numbers each time . Fill the blanks with the that maintain this shrinking trend . This helps you recognize that not all patterns go up ; some patterns go down , and the rule stays consistent across the row .

4

begins with 1 , 2 , 4 , ____ , ____ , , . The evident is at each step : , times two , then again times two for the . The blanks are and , which continue the doubling nicely before reaching 32 and 64 . Remember to verify by doubling the last provided term .

5

moves through a rising set : 28 , 37 , ____ , ____ , . The first jump appears to be + , and the simplest continuation is to keep adding 9 . This yields and then , which fits nicely before 64 . Consider whether a different could work , but here the constant + 9 keeps things tidy .

6

adds only five each time : , , , , ____ , ____ . Continuing with + gives and . This kind of makes it easy to predict upcoming terms once you notice the shared increase .

7

shows a simple : , , , , , ____ , ____ . The difference between numbers is 2 , so the blanks should be and . This reinforces the idea that many patterns use a regular , easy rule to reach the end .

8

presents a line : , , , ____ , ____ . Subtract 6 each time to continue the sequence . The blanks should be and , preserving the steady . This helps you become comfortable with negative direction as well as positive ones .

9

needs you to fill in two numbers in this mixed : , , ____ , , ____ . If you look with care , you can see a of - each step . The blanks then become and , keeping the progression regular from start to finish .

10

ends with a simple : , , , ____ , ____ . Subtract 3 each time , so the blanks are and . Recognizing this steady removal helps you apply the same idea to more complex sequences later on .

11

: like these train your eye for . In completing rows , you test your ability to spot the quickly and apply it to find . With practice , you will complete many more in and feel confident solving similar in tests .

 
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