Answer:
A (5 -1/2x )^ 1/5
Step-by-step explanation:
y=-2x^5 + 10
Exchange x and y
x=-2y^5 + 10
Solve for y
Subtract 10 from each side
x-10 = -2y^5
Divide by -2
x/-2 -10/-2 = -2/-2 y^5
-1/2x +5 =y^5
Take the 5th root on each side
(-1/2x +5)^ 1/5 = (y^5)^1/5
(-1/2x +5)^ 1/5 = y
Answer:
24.47
Step-by-step explanation:
hope this helps! :)
ight what do i gotta answer tho
Answer:
See proof below
Step-by-step explanation:
Let 
. If w=-z, then r=0 and r is real. Suppose that w≠-z, that is, r≠0.
Remember this useful identity: if x is a complex number then 
where 
is the conjugate of x.
Now, using the properties of the conjugate (the conjugate of the sum(product) of two numbers is the sum(product) of the conjugates):
=
Thus 
. From this, 
. A complex number is real if and only if it is equal to its conjugate, therefore r is real.
Answer:
1.110
Step-by-step explanation:
I hope that help's
