Question
Gamma Textiles Ltd. manufactures a single product with
the following cost structure: • Selling Price per unit: ₹500 • Variable Cost per unit: ₹300 • Fixed Costs per month: ₹8 lakh • Normal monthly sales: 5,000 units Due to a market recession, demand is expected to fall to 1,500 units/month. The company has the option to shut down temporarily, in which case fixed costs would reduce to ₹2.5 lakh/month (as unavoidable fixed costs). Based on marginal costing principles, what should the company do?Solution
Comparison of Two Scenarios: ✅ If the firm continues operating: • Contribution = ₹3,00,000 • Fixed cost = ₹8,00,000 • Net loss = ₹(5,00,000) ✅ If the firm shuts down: • Contribution = ₹0 • Fixed cost (unavoidable) = ₹2,50,000 • Net loss = ₹(2,50,000) Since loss is lower in shut-down mode (₹2.5L < ₹5L), the firm should still shut down temporarily.
I. p2 - 19p + 88 = 0
II. q2 - 48q + 576 = 0
(i) x² – 3x – 40 = 0
(ii) y² + 11y + 30 = 0
Equation 1: x² - 45x + 500 = 0
Equation 2: y² - 60y + 600 = 0
I. 12x2 + 22x + 8 = 0
II. 4y2 - y − 3 = 0
Equation 1: x² + 16x + 63 = 0
Equation 2: y² + 10y + 21 = 0
I. x² - (16)2 = 0
II. 2y - 14 = 0
LCM of 'x' and 'y' is 30 and their HCF is 1 such that {10 > x > y > 1}.
I. 2p²- (x + y) p + 3y = 0
II. 2q² + (9x + 2) = (3x + y) q
If α, β are the roots of the equation x² – px + q = 0, then the value of α2+β2+2αβ is
...l). 2p² + 12p + 18 = 0
ll). 3q² + 13q + 12 = 0
Solve the quadratic equations and determine the relation between x and y:
Equation 1: x² - 54x + 704 = 0
Equation 2: y² - 44y + 448 = 0