Explanation

Step 1: Identify the relationship between 8 and 4

• 8 ÷ 2 = 4

Step 2: Apply the same pattern to 10

• 10 ÷ 2 = 5

Explanation

An art gallery is creating a display featuring four abstract art paintings and three scenery paintings. The only abstract art paintings considered are A, B, C, D, E, and F; the only scenery paintings considered are J, K, L, M, and N.

• If A is displayed, then neither B nor L can be displayed.
• B is displayed only if D is shown.
• C cannot be displayed unless J is displayed.
• K can only be displayed if K is displayed.
• If L is displayed, then M must be displayed.
• N cannot be displayed unless D is not displayed.

 If F is displayed, which one of the following must be true?
A. A is not displayed.
B. B is not displayed.
C. K is not displayed.
D. L is displayed.

If both B and E are displayed, then which one of the following CANNOT be a partial list of items displayed?
A. C, D, E
B. C, J, M
C. C, D, M
D. C, J, K

Each of the following could be displayed together EXCEPT:
A. B and K
B. B and F
C. B and M
D. E and F

If B is displayed, which one of the following is a list of items that could also be displayed?
A. A, M, N
B. C, E, F
C. C, L, M
D. E, J, M

Explanation

So, cricket is played with a 'RACKET'.

Explanation

The question asks to find how many 7's are there that:

• Are not immediately followed by 3.
• Are immediately preceded by 8.

To solve this:

• We need to check each occurrence of 7 and see if it's preceded by 8 and not followed by 3.

Upon checking the series, the relevant occurrences of 7 are:

• 877 (preceded by 8, but not followed by 3)
• 877 (again preceded by 8, not followed by 3)

So, there are 2 such 7's.

Explanation

• The first Number is 32
• The second Number is 864

Here’s the sequence to follow:

1. Last digit of the Second Number (864) → 4
2. First digit of the First Number (32) → 3
3. Middle digit of the Second Number (864) → 6
4. Second digit of the First Number (32) → 2
5. First digit of the Second Number (864) → 8

The correct answer from the previous problem is 43628 (Option D).