A tailplane of \( 8 \ \mathrm{m^2} \) sits \( 12 \ \mathrm{m} \) behind the centre of gravity on a wing of \( 40 \ \mathrm{m^2} \) and \( 2 \ \mathrm{m} \) mean chord. Its tail volume coefficient is
Answer: A
Assembling the definition:
\[ \begin{aligned} \frac{S_t l_t}{S\bar c} &= \frac{8 \times 12}{40 \times 2} \\ &= \frac{96}{80} \\ &= 1.20 \end{aligned} \]
so 1.20, a healthy value for a stable transport. 0.40 divides by the arm rather than multiplying. 2.40 omits the chord from the denominator. 0.05 is the area ratio alone with a decade slipped, and it ignores the arm entirely - which is the quantity that makes a small tail effective when it is far enough aft.
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