The amount of ‘Calls in Arrears’ disclosed in ‘Notes to Accounts’:
Atishay did not pay the final call of ₹2 per share on 2,000 shares.
Calculation:
Calls in Arrears = 2,000 shares × ₹2 = ₹4,000
Answer: (A) ₹4,000
Number of shares of PL Ltd. after forfeiture:
Total shares allotted = 82,000
Shares forfeited (Atishay’s 2,000 shares) are no longer part of subscribed capital.
Calculation:
82,000 − 2,000 = 80,000 shares
Answer: (D) 80,000
Amount disclosed under ‘Share Forfeiture Account’:
Atishay paid all money except final call of ₹2 per share. Hence, ₹8 per share was paid.
Calculation:
Share Forfeiture = 2,000 × ₹8 = ₹16,000
However, this is the total amount paid. But since only paid-up amount (excluding unpaid ₹4,000) is forfeited:
Forfeited amount = ₹4,000 (This is what will be shown in the Share Forfeiture Account)
Answer: (B) ₹4,000
Amount under ‘Issued Capital’ in Notes to Accounts:
PL Ltd. offered = 90,000 shares of ₹10 each
Issued Capital = 90,000 × ₹10 = ₹9,00,000
Answer: (B) ₹9,00,000
‘Share Forfeiture Account’ will be shown in Notes to Accounts under:
It is related to forfeited subscribed shares, so:
Answer: (C) Subscribed Capital
Share Capital in balance sheet of PL Ltd. will be:
After forfeiture, shares left = 80,000
Paid-up value = ₹10 per share (but Atishay’s shares unpaid ₹2 were not received)
Total amount received from 80,000 fully paid-up shares = 80,000 × ₹10 = ₹8,00,000
Answer: (A) ₹8,00,000
If vector \( \mathbf{a} = 3 \hat{i} + 2 \hat{j} - \hat{k} \) \text{ and } \( \mathbf{b} = \hat{i} - \hat{j} + \hat{k} \), then which of the following is correct?

A ladder of fixed length \( h \) is to be placed along the wall such that it is free to move along the height of the wall.
Based upon the above information, answer the following questions:
(iii) (b) If the foot of the ladder, whose length is 5 m, is being pulled towards the wall such that the rate of decrease of distance \( y \) is \( 2 \, \text{m/s} \), then at what rate is the height on the wall \( x \) increasing when the foot of the ladder is 3 m away from the wall?