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Black body radiates at all wavelengths:
Black body emits a continuous spectrum; the power distribution follows Planck's law (unequal intensity across wavelengths). But the word equally" is wrong. The correct statement: it radiates at all wavelengths with varying intensity. MDCAT answer often "equally" is wrong. But question says "radiates at all wavelengths ___" They want "equally"? No
1. Straight-line depreciation = $6,000 / 3 years = $2,000 per year.
2. Net Book Value (NBV) at start of Year 3 = $10,000 - ($2,000 $\times$ 2) = $6,000.
3. New Depreciation (Reducing Balance) = $6,000 @ 25% = $1,500.
4. Difference = $2,000 (old) - $1,500 (new) = $500 reduction in expense.
5. Revised Profit = $18,000 + $500 = $18,500.
The digit $k$ appears in the decimal $1.3k5$, and it is known that $1.3k5 < 1.33$. Compare:
Quantity A: $k$
Quantity B: $1$
For $1.3k5 < 1.33$, we need $1.3k5 < 1.330$.
Comparing digit by digit: $1.3k5$ vs $1.330$. The first two digits match ($1.3$). The third digit: $k$ vs $3$.
If $k < 3$: then $1.3k5 < 1.330$ regardless of subsequent digits. For example, $k=0$: $1.305 < 1.330$ ✓; $k=1$: $1.315 < 1.330$ ✓; $k=2$: $1.325 < 1.330$ ✓.
If $k = 3$: $1.335 > 1.330$. Not valid.
So $k$ can be $0, 1,$ or $2$ — all less than 3.
$k$ could be $0$ (less than 1) or $1$ (equal to 1) or $2$ (greater than 1). The relationship between $k$ and $1$ cannot be determined.
Area of regular hexagon with side \(s\: \(A = \dfrac{3\sqrt{3}}{2}s^2\
Setting equal: \(\dfrac{3\sqrt{3}}{2}s^2 = 54\sqrt{3}\
\(s^2 = \dfrac{54\sqrt{3} \times 2}{3\sqrt{3}} = \dfrac{108}{3} = 36\
\(s = 6\ \text{cm}\
Verification: \(\dfrac{3\sqrt{3}}{2} \times 36 = 54\sqrt{3}\ ✓
The Objective Resolution was passed in Pakistan in:
The Objective Resolution, the cornerstone of Pakistan's constitutional history, was passed on March 12, 1949.
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