Find the work done by f= (x^2+y)i + (y^2+x)j +(ze^z)k over the following path from (4,0,0) to (4,0,4)
a. the line segment x=4 y=0 z=[0; 4]
find a scalar potential function f for f, such that
the work done by f over the line segment is?
b. the helix r(t)= (4cost)i +(4sint)j +(2t/pi)k t=[0; 2pi]
find df/dt for f?
the work done by f over the helix?
c. the x axis from (4,0,0) to (0,0,0) followed by the line z=x, y=0 from (0,0,0) to (4,0,4)
what is the integral to comput the work done by f along the x-axis from followed by the line z=x?
what is the work done by f over the 2 curves
931 is the probability.
step by step:
the answer is 0.5 mpm
the line goes half way through the square each time (which is 0.5 or half of course) so that would mean its 0.5 mpm.
m∠vru = 80°
m∠urw = 15°
the sequences of transformations used to obtain figure a’b’c’d’ from abcd is a
reflection about the y-axis followed by a translation left by 2 units
i think i have no clue what i did but i think its right