Let a, b, c be complex numbers such that the Im (c) = 0, Im(b) does not=0, Im(a) does not =0. Suppose that a^4=b^4=c, a does not = b and Re(a) does not equal Re(b) Is the answer
a) z^2- c = (z-a)(z-b)
b) z^4- c = (z - a)(z-b)(z - a*) (z - b*) where a* and b* are conjugates of a and b, respectively.
c)
z^4- c = (z - a)^2(z-b)^2

d)
z^3- c = (z - a)(z-b)(z-c)

Find the arc length parameter along the given curve from the point where tequals=0 by evaluating the integral s(t)equals=integral from 0 to t startabsolutevalue bold v left parenthesis tau right parenthesis endabsolutevalue d tau∫0tv(τ) dτ. then find the length of the indicated portion of the curve r(t)equals=1010cosine tcost iplus+1010sine tsint jplus+88t k, where 0less than or equals≤tless than or equals≤startfraction pi over 3 endfraction π 3.

Explain how you can use the associative property to evaluate (7x50)x4.

Suppose you are going to graph the data in the table. minutes temperature (°c) 0 -2 1 1 2 3 3 4 4 5 5 -4 6 2 7 -3 what data should be represented on each axis, and what should the axis increments be? x-axis: minutes in increments of 1; y-axis: temperature in increments of 5 x-axis: temperature in increments of 5; y-axis: minutes in increments of 1 x-axis: minutes in increments of 1; y-axis: temperature in increments of 1 x-axis: temperature in increments of 1; y-axis: minutes in increments of 5