Bank A/c Dr. ₹50,00,000
To Share Application and Allotment A/c ₹50,00,000
(Being application money received on 1,25,000 shares @ ₹40)
Share Application and Allotment A/c Dr. ₹50,00,000
To Share Capital A/c ₹30,00,000
To Securities Premium A/c ₹18,75,000
To Bank A/c (Refund for 25,000 shares) ₹10,00,000
To Calls in Advance A/c ₹1,25,000
(Being allotment made, excess application adjusted, and refund made)
Share First and Final Call A/c Dr. ₹45,00,000
To Share Capital A/c ₹11,25,000
To Securities Premium A/c ₹33,75,000
(Being first and final call money due on 75,000 shares)
Calls in Advance A/c Dr. ₹1,25,000
Bank A/c Dr. ₹42,50,000
To Share First and Final Call A/c ₹43,75,000
(Being money received on first and final call and adjustment of advance)
Share Capital A/c Dr. ₹1,12,500
Securities Premium A/c Dr. ₹37,500
To Share Forfeiture A/c ₹60,000
To Share First and Final Call A/c ₹90,000
(Being 1,500 shares forfeited for non-payment of first and final call)
Share Capital A/c Dr. ₹1,12,500
Securities Premium A/c Dr. ₹37,500
To Share Forfeiture A/c ₹60,000
To Share First and Final Call A/c ₹90,000
(Being 1,500 shares (Namita) forfeited for non-payment)
Total Forfeiture = 3,000 shares → ₹60,000 + ₹60,000 = ₹1,20,000
Draw a rough sketch for the curve $y = 2 + |x + 1|$. Using integration, find the area of the region bounded by the curve $y = 2 + |x + 1|$, $x = -4$, $x = 3$, and $y = 0$.
In a Linear Programming Problem (LPP), the objective function $Z = 2x + 5y$ is to be maximized under the following constraints:
\[ x + y \leq 4, \quad 3x + 3y \geq 18, \quad x, y \geq 0. \] Study the graph and select the correct option.