Introduction to Patterns

Q. A snail climbs $5$ feet during the day and slips down $4$ feet at night. How many days will it take to first reach the top of a $10$ foot pole?

1. $5$ days
2. $6$ days
3. $7$ days
4. $8$ days

Q.

Counting by hundreds, complete the series

$4,63,610;4,63,710;\_\_\_\_;\_\_\_\_;\_\_\_\_\_\_$

Q. Evaluate the next term of the pattern:

$324,289,256,225$

1. 190
2. 192
3. 194
4. 196

Q.
The car parking charges are shown in the table given above. Find the parking charges (in $) of the car after 5 hours of parking the car.

1. $20$
2. $23$
3. $21$
4. $25$

Q.

Counting by fives, complete the series

$6,47,460;6,47,465;\_\_\_;\_\_\_;\_\_\_$

Q. Identify the pattern of the following numbers and generate the next term.

7, 12, 9, 15, 11, 18

Q.

Counting by twos complete the series

$4,22,701;4,22,703;\_\_\_\_;\_\_\_;\_\_\_\_$

Q. Find the next term in the pattern.

81, 84, 27, 252, 9, 756

Q. Find the next term in the given series. 1, 4, 9, 16, 25, ?

Q. Find the next two terms of the sequence: $4,13,8,17,12,21,...$

1. $16,21$
2. $20,21$
3. $16,25$
4. $16,11$

Q. Choose the correct option regarding the process of generating the following pattern: $57,62,72,87,107$

1. To obtain a term, $5$ is added to its preceding term.
2. To obtain a term, $5$ is multiplied to its preceding term.
3. To obtain a term, $5n$ is added to its preceding term, where $n$ is the position of the preceding term.
4. This is not a pattern.

Q.

Counting by twos complete the series

$77,560;77,562;\_\_\_\_;\_\_\_\_;\_\_\_\_$

Q. Decode the pattern and obtain the next number in the pattern:
$32,-16,8,-4,2,-1$

1. $-\frac{1}{2}$
2. $\frac{1}{2}$
3. $2$

Q. The Chinese Lunar Calender is based on a $12$-year cycle. Each year is named after an animal. The year $2022$ is named after the tiger.

Will $2050$ be a year of the tiger?

1. Yes
2. No

Q. The Chinese Lunar Calender is based on a $12$-year cycle. Each year is named after an animal. The year $2022$ is named after the tiger.

When will we have the next year of the tiger after $2022$?

1. $2026$
2. $2030$
3. $2034$
4. $2038$