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mina [271]
3 years ago
14

A jet plane comes in for a downward dive as shown in the figure below.

Physics
2 answers:
xxTIMURxx [149]3 years ago
8 0

The solution would be like this for this specific problem:

<span>5.5 g = g + v^2/r </span><span>
<span>4.5 g = v^2/r </span>
<span>v^2 = 4.5 g * r </span>
<span>v = sqrt ( 4.5 *9.81m/s^2 * 350 m) </span>
v = 124 m/s</span>

So the pilot will black out for this dive at 124 m/s. I am hoping that these answers have satisfied your query and it will be able to help you in your endeavors, and if you would like, feel free to ask another question.

wlad13 [49]3 years ago
8 0

As we know that centripetal acceleration during circular motion is given by the formula

a = \frac{v^2}{R}

as we know that maximum value of acceleration is given as

a = 5.50 g

here we know that

g = 9.81 m/s^2

so here we will have

a = 5.50 (9.81 m/s^2)

a = 54 m/s^2

now we will have from above first equation

54 = \frac{v^2}{R}

54 = \frac{v^2}{350}

v = 137.4 m/s

so maximum possible speed will be 137.4 m/s

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What relationship exists between the amplitude of a wave and amount of disturbance in the water?
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3 years ago
In 1976, the SR-71A, flying at 20 km altitude (T = –56 0C), set the official jet-powered aircraft speed record of 3530 km/hr (21
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To solve this problem we will apply the concepts related to the calculation of the speed of sound, the calculation of the Mach number and finally the calculation of the temperature at the front stagnation point. We will calculate the speed in international units as well as the temperature. With these values we will calculate the speed of the sound and the number of Mach. Finally we will calculate the temperature at the front stagnation point.

The altitude is,

z = 20km

And the velocity can be written as,

V = 3530km/h (\frac{1000m}{1km})(\frac{1h}{3600s})

V = 980.55m/s

From the properties of standard atmosphere at altitude z = 20km temperature is

T = 216.66K

k = 1.4

R = 287 J/kg

Velocity of sound at this altitude is

a = \sqrt{kRT}

a = \sqrt{(1.4)(287)(216.66)}

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Then the Mach number

Ma = \frac{V}{a}

Ma = \frac{980.55}{296.049}

Ma = 3.312

So front stagnation temperature

T_0 = T(1+\frac{k-1}{2}Ma^2)

T_0 = (216.66)(1+\frac{1.4-1}{2}*3.312^2)

T_0 = 689.87K

Therefore the temperature at its front stagnation point is 689.87K

6 0
3 years ago
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