Find the mass center of a wire bent into the form of an isosceles right-angled triangle​

Question

Find the mass center of a wire bent into the form of an isosceles right-angled triangle​

in progress 0
Peyton 1 month 2021-08-14T19:02:15+00:00 1 Answer 0 views 0

Answers ( )

    0
    2021-08-14T19:03:24+00:00

    Given :   a wire bent into the form of an isosceles right-angled triangle

    To  Find : mass center of a wire

    Solution:

    Let say  

    Right angle triangle with perpendicular  sides a  

    Let say right angle is at origin

    ( 0 , 0 ) , ( 0 , a) , ( a , 0)  

    will be  3 coordinates

    Centroid of triangle is mass center

    Centroid  =  ( 0 + 0 + a)/3  , ( 0 + a + 0)/3

    = ( a/3  ,  a / 3)

    But in this case area between triangles sides is empty

    Hence mass has not been uniformly distributed over complete triangle

    Mass is just on the perimeter of triangle

    Sides = a  , a    

    & hypotenuse = a√2

    Hypotenuse is at 45° with each sides

    Hence center of mass will lie at middle of hypotenuse

    Learn More:

    Find the centroid of (log21, tan45°), (cos90°, log cot45°) and (5, 7 …

    https://brainly.in/question/16977114

    For all types of triangles the location of centroid is ______ – Brainly.in

    https://brainly.in/question/4730518

Leave an answer

Browse
Browse

18:9+8+9*3-7:3-1*13 = ? ( )