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GradePatterns in Whole numbers

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Write the three whole numbers occurring just before 10001.

\[4 \times \left( {ABCD} \right) = DCBA\], what is \[ABCD\]?

what is the value at one’s place in the square of 77?

Solve this puzzle:

Here is a list showing the month and a number for each month.

January \[71313\]

February \[82382\]

March \[53113\]

April \[54203\]

May \[35113\]

June \[46203\]

July \[47113\]

August \[68313\]

Decipher the logic and find the number for September =?

Here is a list showing the month and a number for each month.

January \[71313\]

February \[82382\]

March \[53113\]

April \[54203\]

May \[35113\]

June \[46203\]

July \[47113\]

August \[68313\]

Decipher the logic and find the number for September =?

The sum of all five digit numbers that can be formed using the digits 1, 2, 3, 4 and 5 when repetition is not allowed is

(1) \[366000\]

(2) \[660000\]

(3) \[360000\]

(4) \[3999960\]

(1) \[366000\]

(2) \[660000\]

(3) \[360000\]

(4) \[3999960\]

CWNKPL is coded as 012345 and OYGF is coded as 6789. What would be the encoding for the word CNKPLOF?

(a) 0234569

(b) 0234669

(c) 0234560

(d) 0234579

(a) 0234569

(b) 0234669

(c) 0234560

(d) 0234579

What will be the unit digit of the cube of 27?

Find the digit at the unit place of the number \[{{12345}^{6789}}+{{6789}^{12345}}\] and \[{{44}^{44}}\times {{99}^{99}}\times {{66}^{66}}\].

How do you write the sum of the numbers \[24 + 40\] as the product of their GCF and another sum?

Evaluate the following pattern and provide step by step solution about how the pattern works. Also find out the next four steps of this pattern.

$1 \times 8 + 1 = 9$

$12 \times 8 + 2 = 98$

$123 \times 8 + 3 = 987$

$1234 \times 8 + 4 = 9876$

$12345 \times + 5 = 98765$

$1 \times 8 + 1 = 9$

$12 \times 8 + 2 = 98$

$123 \times 8 + 3 = 987$

$1234 \times 8 + 4 = 9876$

$12345 \times + 5 = 98765$

Evaluate the following pattern and provide step by step solution about how the pattern works. Also find out the next four steps of this pattern.

$1 \times 8 + 1 = 9$

$12 \times 8 + 2 = 98$

$123 \times 8 + 3 = 987$

$1234 \times 8 + 4 = 9876$

$12345 \times + 5 = 98765$

$1 \times 8 + 1 = 9$

$12 \times 8 + 2 = 98$

$123 \times 8 + 3 = 987$

$1234 \times 8 + 4 = 9876$

$12345 \times + 5 = 98765$

With the help of matchsticks, Zalak prepared a pattern as shown below. What will be the serial number when $97$ matchsticks are used?

A) Figure $32$

B) Figure $95$

C) Figure $49$

D) Figure $48$

A) Figure $32$

B) Figure $95$

C) Figure $49$

D) Figure $48$

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