Review Part B As shown, a rectangle has a base of b- 8.80 ft and a height of h = 3.60 ft. (Eigure 2) The rectangle's bottom is located at a distance y 2.90 ft from the x axis, and the rectangle's loft edge is located at a distance a 1.50 ft from the y axis. What are I, and I the area's moments of inertia, about the x and y axes, respectively? Express your answers numerically in biquadratic feet (feet to the fourth power) to three significant figures separated by a comma. > View Available Hint(s) vec I. Iy = 709,1430 ft Submit Previous Answers

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B3
the moment about the x axis, moment about the y axis,
and the polar moment of inertia is expressed by the
following equations:
I, =1+ Ad;
Iy =Iy+ Ad?
Figure
2 of 3 >
°C
Transcribed Image Text:the moment about the x axis, moment about the y axis, and the polar moment of inertia is expressed by the following equations: I, =1+ Ad; Iy =Iy+ Ad? Figure 2 of 3 > °C
I Review
Part B
As shown, a rectangle has a base of b = 8.80 ft and a height of h = 3.60 ft. (Eigure 2) The rectangle's bottom is
located at a distance yi = 2.90 ft from the x axis, and the rectangle's lott edge is located at a distance - 1.50 ft
from the y axis. What are I, and I,, the area's moments of inertia, about the x and y axes, respectively?
Express your answers numerically in biquadratic feet (feet to the fourth power) to three significant figures
separated by a comma.
> View Available Hint(s)
vec
I. Iy = 709,1430
ft
Submit
Previous Answers
X Incorrect; Try Again; 2 attempts remaining
Transcribed Image Text:I Review Part B As shown, a rectangle has a base of b = 8.80 ft and a height of h = 3.60 ft. (Eigure 2) The rectangle's bottom is located at a distance yi = 2.90 ft from the x axis, and the rectangle's lott edge is located at a distance - 1.50 ft from the y axis. What are I, and I,, the area's moments of inertia, about the x and y axes, respectively? Express your answers numerically in biquadratic feet (feet to the fourth power) to three significant figures separated by a comma. > View Available Hint(s) vec I. Iy = 709,1430 ft Submit Previous Answers X Incorrect; Try Again; 2 attempts remaining
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