DAY 2002A Limits Practice Test

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• What is the NR power-on minimum torque percentage?
• N2 continuous operation range is
• Evaluate the limit as n approaches infinity of (n/(n+1))^n.
• What describes a vertical asymptote at x = a?
• Which option describes the NR power-off continuous operation torque range?
• What is the minimum engine oil temperature specified?
• What is the ITT continuous operation maximum temperature?
• If f(x) = |x|, what is lim_{x→0} f(x)?
• Compute the limit lim_{x->∞} (2x^2 - x)/(x^2 + 4x + 1).
• Compute lim_{x->0} (1 - cos x)/x^2.
• What is the cautionary range for transmission oil pressure?
• Determine lim x->0+ sqrt(x)/x.
• Which value represents the TRQ transient specification?
• Evaluate lim x→∞ (sqrt(x^2 + x) − x).
• Which limit equals 2?
• What torque is specified for NR power-on transient?
• Minimum fuel note: the No. 1 and No. 2 fuel cells each contain ______ of unusable fuel
• As x approaches 0 from the right, what is the limit of ln x?
• What is the minimum transmission oil temperature?
• Compute lim_{x->0} (arctan x)/x.
• In NR power-off, the transient torque is specified as which value?
• Hydraulic pressure cautionary range is between which values?
• Evaluate lim x→∞ x/(sqrt(x^2+1)).
• Compute lim_{x->∞} ln x.
• If lim_{x->a} f(x) = L and lim_{x->a} g(x) = M, what is lim_{x->a} f(x) g(x)?
• Which statement correctly justifies lim_{x→0} ln(1+x) = 0?
• Evaluate lim_{x→0} arctan x / x.
• If both one-sided limits exist and are not equal, what can be said about the two-sided limit?
• Evaluate the limit as x approaches infinity of x/(x + sqrt(x^2 + 1)).
• Evaluate the limit as x approaches 0 of (1 - cos(2x)) / x^2.
• Compute the limit lim_{x->0} (e^x - e^{-x})/(2x).
• Compute lim x->0 |x|.
• Evaluate lim_{x→0} x^2 / |x|.
• What is the specified continuous operating range for engine oil temperature?
• Which limit equals 0 because the numerator is bounded while the denominator grows without bound: lim_{x→∞} sin x / x?
• Determine the right-hand limit of |x|/x as x approaches 0.
• Evaluate lim_{x->0} (√(x+1) - 1)/x.
• What is the value of lim_{x->0} (tan x)/x?
• Compute lim_{x->0} (tan x)/x.
• As x approaches 0, what is the limit of (e^x - 1)/x?
• What is the ITT start max temperature?
• Idle N1 may decrease below ______ when the generator and other aircraft systems are turned on.
• Engine oil pressure minimum
• What is the limit, as x -> ∞, of (2x^2)/(x^3)?
• Engine oil temperature transient is specified as?
• N2 cautionary range is
• Evaluate lim_{x→∞} arctan x.
• What torque range defines NR power-on continuous operation?
• Compute lim_{x->∞} (ln x) / x.
• What is the hydraulic maximum pressure?
• What is lim_{x->∞} (ln x) / x?
• For f(x) = floor(x), does lim_{x->1} f(x) exist?
• Determine the limit as x approaches 0 of |x|/x.
• With a vertical asymptote at x = a, what happens to f(x) as x approaches a?
• Compute the limit lim_{x->0} (e^{2x} - 1)/(3x).
• N2 takeoff/max is
• N1 transient value and duration
• Compute lim_{x->∞} x^2 e^{-x}.
• What is the limit as x -> 0 of (1 - cos x)/x^2?
• Evaluate the limit as x approaches infinity of e^{-x} x^k for a fixed k.
• No.1 and No.2 fuel cells each contain how much unusable fuel?
• What is the minimum transmission oil pressure?
• Evaluate the limit as x approaches 0 of (tan x - sin x) / x^3.
• If a function f has a jump discontinuity at x = a, what can be said about lim_{x->a} f(x)?
• Determine lim x->0 sin(1/x).
• What is the limit as x -> 0 of sin x over x?
• Evaluate the limit as x approaches infinity of (ln x) / x.
• Which completes the ITT note #1 phrase: 'a linear variation applies above ______, ten seconds, and ______, two seconds'?
• The transmission oil temperature at takeoff and max is which of the following?
• What is the NR power-off continuous operation torque range?
• As x approaches 0, what is the limit of ln(1+x)/x?
• Evaluate lim x→0 (1 − e^{−x})/x.
• Compute the limit as x approaches 0 of (1 - cos x)/x^2.
• Determine the left-hand limit of |x|/x as x approaches 0.
• The N2 transient region begins at what N2 value?
• Determine the limit as x approaches infinity of (2x^3 + 5x^2 + 1)/(3x^3 + x).
• If lim_{x->a} g(x) = a and f is continuous at a, what is lim_{x->a} f(g(x))?
• Engine oil temperature transient is 127 °C for 5 minutes under N1 conditions. Which statement best describes this value?
• During cold starting, engine oil pressure can temporarily exceed which value, after which it reduces as oil temperature increases?
• N2 minimum percentage is
• Evaluate the limit as x approaches 0 of ln(1 + x) divided by x.
• Which statement correctly describes engine oil temperature continuous operation?
• Evaluate lim x→π/2 sin x / cos x.
• Compute lim x->∞ (ln x)/x.
• Fuel pressure takeoff/max
• If hydraulic pressure is 1500 psi, which category does it fall under?
• Evaluate the limit as x approaches infinity of (1 - 2/x)^x.
• Which statement about transmission oil temperature is true?
• Evaluate the limit as x approaches 0 of (1 - cos 3x) / x^2.
• Determine lim_{x→0} |sin(1/x)|.
• What is the ITT takeoff/max temperature range and its maximum value?
• What torque corresponds to the NR power-off takeoff/max?
• Evaluate lim x→∞ sqrt(x^2 + x) − x.
• Show lim_{x→∞} sin x / x = 0.
• As x approaches 0, what is the limit of sin(2x)/x?
• The limit lim_{x→0} ln(1+x) = 0 is justified by which property of the natural logarithm?
• Which limit equals 1/2?
• Evaluate the limit as x approaches 0 of x sin(1/x) using the squeeze theorem.
• Evaluate lim x→0 (1 − e^{−x})/x.
• Evaluate lim x→∞ (ln x)^2 / x.
• If lim_{x->a} f(x) = L and lim_{x->a} g(x) = M, what is lim_{x->a} (f(x) + g(x))?
• As x grows without bound, arctan x approaches which value?
• In the epsilon-delta definition, which statement is true about delta?
• Which of the following is a correct notation for the left-hand limit of f as x approaches a?
• Which statement correctly characterizes a jump discontinuity at x = a?
• Compute the limit as x approaches 0 of sin(2x) divided by x.
• Compute lim_{x->0} [e^{x} - 1 - x] / (x^2).
• What is the limit lim x->0 |x|?
• What is the limit of |x| as x -> 0?
• The hydraulic pressure range that is used for cautionary purposes is which?
• Which statement about lim_{x→∞} arctan x is correct?
• Which of the following describes the limit of (4x^2+2x+1)/(3x^2 - x +5) as x→∞?
• What is the maximum engine oil temperature for takeoff or max operation?
• What torque range is used as the NR power-on cautionary value?
• Determine lim_{x->∞} (4x^2 + 7x + 1)/(x^2 - x + 3).
• Evaluate lim_{x->0} (1 - cos x)/x^2.
• What are the TRQ takeoff/max limits?
• Which of the following is the N1 cautionary range?
• Engine oil pressure takeoff/max
• Evaluate lim x→0 (cos x − 1)/x^2.
• Transmission oil takeoff max temperature is what?
• Evaluate lim_{x->4} (√x - 2)/(x-4).
• Engine oil pressure cautionary
• What is the ITT transient specification?
• What is the NR power-on takeoff maximum torque?
• What is the notation for the right-hand limit as x approaches a?
• Which limit diverges to infinity?
• Suppose g(x) → a as x → a, and f(t) = 0 for t ≠ a, f(a) = 1. What is lim_{x→a} f(g(x))?
• Evaluate the limit as x approaches infinity of (3 - 2/x).
• Use the squeeze theorem to evaluate the limit as x approaches 0 of x^2 sin(1/x).
• Engine oil pressure continuous operation
• Evaluate the limit as x approaches 0 of |x|/x.
• What is the continuous operation range for transmission oil pressure?
• Minimum fuel on landing shall be no less than ______ in the No. 1 cell
• Is the function f(x) = (x^2 - 1)/(x - 1) continuous at x = 1?
• Evaluate lim x→0 (tan x − x)/x^3.
• Compute the limit lim_{x->0} (e^x - e^{-x})/(2x).
• If lim_{x->a} g(x) = a and f is continuous at a, what is lim_{x->a} [f(g(x))]^2?
• Which option lists the engine oil pressure range for continuous operation?
• Compute the limit as x approaches infinity of (1 + 1/x)^x.
• The N2 cautionary range upper bound
• For lim_{x->a} f(x) to exist as a finite limit, what must be true of the one-sided limits?
• An N2 indication of what percent corresponds with an actual N2 value of 102.5% to 103.49%?
• Which option lists the maximum torque value for NR power-on takeoff state?
• Evaluate the limit as x approaches infinity of ln(1+x) / x.
• Which statement correctly compares ITT continuous operation max and ITT start max?
• Using the squeeze theorem, what is lim x->0 of x^2 cos(1/x)?
• Evaluate lim x→0 (cos x − 1)/x^2.
• What is the ITT start transient specification?
• The minimum fuel on landing in No.1 cell is at least how many pounds?
• Which torque value is specified for a TRQ transient of 6 seconds?
• What is the maximum ITT start transient temperature?
• Which of the following is not a valid N2 range?
• What is the minimum hydraulic pressure?
• Which range is designated as N1 takeoff/max?
• During takeoff, engine oil pressure should not exceed what value?
• Determine lim_{x->0+} sqrt(x)/x.
• Using the Squeeze Theorem, evaluate lim_{x->0} x^2 cos(1/x).
• Hydraulic pressure continuous operation range is which?
• Compute lim_{x->2} (x^2 - 4)/(x - 2).
• What torque is specified for NR power-off transient?
• What is the transmission oil temperature range for continuous operation?
• Evaluate the limit as x approaches infinity of (1 + 1/x)^x.
• Evaluate lim_{x→∞} (4x^2 + 2x + 1)/(3x^2 - x + 5).
• Evaluate lim x→∞ (ln x)^2 / x.
• Evaluate lim x→0 (sin x − x)/x^3.
• Compute the limit lim_{x->0} ln(1+x) / x.
• For f(x) = (x^2+x+1)/x, the oblique (slant) asymptote as x approaches infinity is:
• Which statement correctly expresses the formal epsilon-delta definition of lim_{x->a} f(x) = L?
• What is lim_{x->∞} ln x?
• What is the fuel pressure cautionary range?
• Evaluate lim x→0 (1/x) − (1/tan x).
• Evaluate the limit as x approaches 0 of sin x / x.
• L'Hôpital's rule for 0/0 forms states that, if lim f(x)=lim g(x)=0 or both → ∞ as x→a, and f', g' exist near a with g'(x) ≠ 0, then lim_{x->a} f(x)/g(x) equals:
• Evaluate the limit as x approaches infinity of (3x^2 + 2x + 1)/(2x^2 - 5).
• As x approaches infinity, what is the limit of (1 + 1/x)^x?
• What is the value of lim x->0+ |x|/x?
• L'Hôpital's rule applies to which forms, provided the standard conditions hold?
• Evaluate the limit as x approaches 1 of (x^2 - 1)/(x - 1).
• Evaluate the limit as x approaches 0 of (e^x - 1)/x.
• What is the NR power-off minimum torque percentage?
• For f(x)=(x^2-4)/(x-2), x != 2, what is lim x->2 f(x)?
• According to ITT note #1, a linear variation applies above which temperatures for ten seconds and two seconds respectively?
• Evaluate the limit as x approaches 0 of arcsin(x) divided by x.
• If (x^2-4)/(x-2) is simplified to x+2 for x ≠ 2, what is lim x->2 of the simplified expression?
• What is the sequential criterion for lim_{x->a} f(x) = L?
• What is the continuous TRQ limit?
• N1 transient value is which of the following?
• Engine oil temperature transient is specified as 127 °C (5 min) with N1 at which approximate value?
• Evaluate lim_{x->π/4} (tan x - 1)/(x - π/4).
• Evaluate the limit as x approaches 0 of (e^x - 1)/x.
• Compute lim_{x->0} (sin x)/x.
• Using L'Hôpital's rule, what is lim x->0 (sin x)/x?
• N1 continuous operation range is which of the following?
• Which of the following is the takeoff/max transmission oil pressure?
• The limit type for a function where lim_{x->a} f(x) exists but f(a) ≠ lim_{x->a} f(x) is what?
• What is the N2 transient value at 10 seconds?
• Compute the limit as x approaches 0 of sin x divided by x.
• Which option represents the hydraulic minimum pressure?
• Which statement is true about N1 and N2 ranges?
• Evaluate the limit as x approaches infinity of (2x^3 + x^2)/(5x^3 - 2).
• For f(x) = (x^2+x+1)/x, what is its oblique (slant) asymptote as x approaches infinity?
• Which expression denotes a limit taken with x approaching 0 from the positive side?
• Evaluate lim x→∞ x e^{−x}.
• Evaluate lim_{x→1} (x^2 - 1)/(x - 1).
• Minimum fuel warning: sideward flight and crosswind hovering when indicated fuel quantity is less than ______ may result in engine flameout
• Which limit equals 1/2?
• What is the transmission oil takeoff temperature?
• Fuel pressure continuous operation range?
• What torque corresponds to NR power-on takeoff/max?
• What is the left-hand limit of 1/(x-1) as x approaches 1?
• What is the minimum engine oil temperature specification?
• Compute lim_{x->0^+} ln x.
• Protracted operation at N2 values of what percent should be avoided to minimize the possibility of N2 overspeed?
• If f is differentiable at a, the limit lim_{x->a} [f(x) - f(a)]/(x - a) equals:
• Determine lim_{x->-∞} x^2/(x^2 + 1).
• If lim f = L is finite and lim g = ∞ as x approaches a, what is lim f(x)/g(x)?
• Evaluate lim x→0 (tan x − x)/x^3.
• What is the limit as x approaches infinity of (2x^3 + x^2)/(5x^3 - 2)?
• Which statement correctly pairs the label with its range?
• Determine the two-sided limit lim x-> pi/2 tan x.
• If f is differentiable at a, what is lim_{x->a} [f(x) - f(a)] / (x - a)?
• Compute lim_{x->0} (e^{x} - 1)/x.
• If left and right limits exist and are equal to the same finite L, then the two-sided limit lim_{x->a} f(x) equals L.
• What is the maximum hydraulic pressure?
• For a rational function where the degree of the numerator equals the degree of the denominator, the horizontal asymptote is given by:
• If a function is continuous at a point a, what is lim_{x->a} f(x)?
• What is the takeoff/max transmission oil pressure?
• What is the maximum transmission oil temperature takeoff?
• If lim_{x->a} f(x) = L and lim_{x->a} g(x) = M, what is lim_{x->a} (f(x) - g(x))?
• During operation with N1 < 72%, engine oil pressure range?
• Compute lim_{x->3} (x^2 - 9)/(x - 3).
• Evaluate the limit as x approaches 0 of (1 - cos x) / x.