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Key properties:
- Wide hysteresis loop (A): High retentivity and high coercivity β hard magnetic material. Good for permanent magnets (used in electric generators).
- Narrow hysteresis loop (B): Low retentivity, low coercivity, low energy loss per cycle β soft magnetic material. Ideal for transformers and electromagnets (needs to magnetise/demagnetise repeatedly with low loss).
Electric generators use permanent magnets (wide loop, material A). Transformers and electromagnets use soft material (B). So Option C is correct.
$t$ is a positive integer and $\dfrac{4}{7} = \dfrac{t}{s}$.
Compare:
Column A: $s$
Column B: $7$
From $\dfrac{4}{7} = \dfrac{t}{s}$, we get $s = \dfrac{7t}{4}$.
Since $t$ is a positive integer, different values of $t$ yield different results:
- If $t = 4$: $s = 7$ β Column A $=$ Column B (equal)
- If $t = 8$: $s = 14 > 7$ β Column A is greater
- If $t = 2$: $s = 3.5 < 7$ β Column B is greater
Since the result changes depending on $t$, the relationship cannot be determined from the information given.
What mass of \(\mathrm{Al}_2\mathrm{O}_3\) is produced from 18.5 g Al? \(4\mathrm{Al} + 3\mathrm{O}_2 \rightarrow 2\mathrm{Al}_2\mathrm{O}_3\)
Molar mass Al = 27 g/mol: moles Al = 18.5/27 = 0.685 mol. From stoichiometry: 4 mol Al β 2 mol AlβOβ, so mol AlβOβ = 0.685/2 = 0.3425 mol. Molar mass AlβOβ = 102 g/mol: mass = 0.3425Γ102 = 34.94 g β 34.9 g.
Naegele's Rule formula:
\[\text{EDD} = \text{LMP} - 3\,\text{months} + 7\,\text{days} + 1\,\text{year}\]
Or equivalently: Add 9 months and 7 days to LMP
Calculation:
- LMP: 10th September
- Subtract 3 months: 10th June
- Add 7 days: 17th June
- Add 1 year (next year)
Therefore, EDD = 17th June (next year)
Normal pregnancy duration: \(280\,\text{days}\) or \(40\,\text{weeks}\) from LMP \(= 266\,\text{days}\) from conception.
Important caveat: Naegele's rule assumes a regular 28-day cycle with ovulation on Day 14. Adjust for irregular cycles accordingly. Ultrasound (especially first trimester CRL) is more accurate for dating.
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