Question

A uniform plate of height H = 1.86 m is cut in the form of a...

A uniform plate of height H = 1.86 m is cut in the form of a parabolic section. The lower boundary of the plate is defined by: y = 0.70 x2. The plate has a mass of 7.19 kg. Find the moment of inertia of the plate (in kgm2) about the y-axis.

0 0
Add a comment Improve this question Transcribed image text
Answer #1

Alright Dude, If that worked for you... dont forget to give THUMBS UP.(that will work for me!)
Please Vote...
If I missed something feel free to leave a comment.
atleast before giving downvote.
and, Thanks for using Chegg- Smarter way to study.

Add a comment
Know the answer?
Add Answer to:
A uniform plate of height H = 1.86 m is cut in the form of a...
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for? Ask your own homework help question. Our experts will answer your question WITHIN MINUTES for Free.
Similar Homework Help Questions
  • A uniform plate of height 1.480 m is cut in the form of a parabolic section....

    A uniform plate of height 1.480 m is cut in the form of a parabolic section. The lower boundary of the plate is defined by: y=1.050x2. Find the distance from the rounded tip of the plate to the center of mass.

  • A pendulum in the form of a thin square plate (1 mx 1 m) is released...

    A pendulum in the form of a thin square plate (1 mx 1 m) is released from rest at the position shown, with its center of mass at a 45° angle from vertical. The pendulum has a mass of m = 2 kg, and a Moment of Inertia about its center of gravity G of 16 mba, where b is the width of the plate. Find: (a) The moment of inertia about point A (using the parallel axis theorem). (b)...

  • dynamics Problem 1. A pendulum in the form of a thin square plate (1 m x...

    dynamics Problem 1. A pendulum in the form of a thin square plate (1 m x 1 m) is released from rest at the position shown, with its center of mass at a 45° angle from vertical. The pendulum has a mass of m = 2 kg, and a Moment of Inertia about its center of gravity G of 1g = m bể, where b is the width of the plate. Find: (a) The moment of inertia about point A...

  • Fig. PB.4 B.4 The machine component shown was cut from a thin, uniform plate. Denoting the...

    Fig. PB.4 B.4 The machine component shown was cut from a thin, uniform plate. Denoting the mass of the component by m, determine its mass moment of inertia with respect to (a) the axis BB'. (b) the centroidal axis CC' that is perpendicular to the plane of the component.

  • Question 6: Moment of inertia of an algebraic shape A plate of uniform areal density p=...

    Question 6: Moment of inertia of an algebraic shape A plate of uniform areal density p= 4 kg/m2 is bounded by the four curves: y= -x2 – 2x – 4 m y=-23c2 + 4x + 19 m x = -2 m x = -1 m, where x and y are in meters. Point P has coordinates Pc = -1 m and Py = –3 m. What is the moment of inertia Ip of the plate about point P? Ip =...

  • 2. A very thin, flat, uniform slab has a width (W) of 2.00 m, a height...

    2. A very thin, flat, uniform slab has a width (W) of 2.00 m, a height (H) of 30.0 cm, and a total mass of 16.0 kg. Treating the slab as essentially a sheet of mass- distributed uniformly over its area- do the following (i) Use integration to prove that the slab's center of mass is located at its center point. a. (Reminders: dm - ndA dA can be written here as either Hdx or Wdy What is the value...

  • 2. A very thin, flat, uniform slab has a width (W) of 2.00 m, a height...

    2. A very thin, flat, uniform slab has a width (W) of 2.00 m, a height (H) of 30.0 cm, and a total mass of 16.0 kg. Treating the slab as essentially a sheet of mass- distributed uniformly over its area- do the following (i) Use integration to prove that the slab's center of mass is located at its center point. a. (Reminders: dm - ndA dA can be written here as either Hdx or Wdy What is the value...

  • two uniform solid spheres with mass M and radius R and the other with mass M...

    two uniform solid spheres with mass M and radius R and the other with mass M and radiius Rb =2R, are connected by a thin uniform rod of length L=2R and mass M. find an expression for the moment of inertia I about the axis through the center of the rod. wrtie an expression in terms of M, R, and a numerical factor in fraction form Mandard and the chamad conected by a thirred of 2R and Find an expression...

  • A solid cylinder of height L and radius R has uniform mass density . Find the...

    A solid cylinder of height L and radius R has uniform mass density . Find the moment of inertia tensor about the center of the cylinder. For what value of L/R is the cylinder equally easy to spin about any axis?

  • A rigid system is made of three rods fastened together in the form of letter H (see figure). Two ...

    A rigid system is made of three rods fastened together in the form of letter H (see figure). Two rods (A and B) are identical with length hA, radius rA and mass mA. The central rod (C) has length hc radius rc and mass mc The system is free to rotate in the horizontal xy plane around the vertical z axis passing through the centre of the system. Identify the moment of inertia of the rigid system 12 mc, Consider...

ADVERTISEMENT
Free Homework Help App
Download From Google Play
Scan Your Homework
to Get Instant Free Answers
Need Online Homework Help?
Ask a Question
Get Answers For Free
Most questions answered within 3 hours.
ADVERTISEMENT
ADVERTISEMENT
ADVERTISEMENT