Figure 2 — Load Factor Chart · FAA-CT-8080-2H, p. 2-2
A small UA has an unaccelerated stalling speed of 50 knots. Using the load factor for a 60° bank from the Load Factor Chart (Figure 2), and the rule that stalling speed increases with the square root of load factor, what is the approximate stalling speed in a coordinated, level 60° banked turn?
Why: Figure 2 gives a load factor of 2.000 G at a 60° bank. The Remote Pilot Study Guide states that "an aircraft's stalling speed increases in proportion to the square root of the load factor" — for example, a 50-knot aircraft stalls at 100 knots under a load factor of 4 Gs, since √4 = 2. Applying the same rule here: 50 kt × √2.000 ≈ 50 × 1.414 ≈ 71 knots.
Multiplies the unaccelerated stalling speed by the load factor itself instead of by its square root, overstating the increase — that method would only be correct if load factor increased stalling speed linearly, which it does not.
Ignores the load factor relationship entirely, assuming stalling speed is unaffected by bank angle, when a steeper bank increases load factor and therefore raises the stalling speed.
UA.IV.A.K2 · Source: remote_pilot_study_guide.pdf, p. 31 · Reviewed 2026-10-22