1. 6x^4-x^2+2
2. -6x^3-x^2+x+10
Thanks!
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1. 6x^4-x^2+2
2. -6x^3-x^2+x+10
Thanks!
Suppose that the focal length of the eye (the distance from the lens to the retina) is 2 cm. Your blind spot subtends an angle of roughly 5 deg. How big is the blind spot (in cm) on your retina? (Use the focal length as the distance in the visual angle equation).
The fovea is roughly 2 deg of visual angle. What is the diameter of the fovea in cm? (Use 2 cm again as the focal length).
g(x) = x^3 + 3x^2 + 25x + 75 Zero: -5i
if one zero is (- 5i), then (5i) is also a zero
(x + 5i)(x - 5i) = x^2 + 25
long division by (x^2 + 25) yields the quotient: (x + 3)
the remaining zero is: x = - 3
check
one problem at a time.
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m(x)
https://instruct.math.lsa.umich.edu/webwork2_course_files/ma115-042-f12/tmp/gif/kostakoe-3736-sethomework19prob12image1.png
n(x)
https://instruct.math.lsa.umich.edu/webwork2_course_files/ma115-042-f12/tmp/gif/kostakoe-3736-sethomework19prob12image2.png
Let h(x)=n(m(x)). Find a point x where h'(x)=0.14
x = ????
The formula 'y=mx+b' describes a straight line, where 'm' is the slope, and 'b' is the y-intercept.
Any two lines with the same slope will be parallel to each other, so any line whose 'y=mx+b' formula has the same 'm' value and a different 'b' value will satisfy the requirements of your questions.
So, for instance:
y = 10x + 1 and y = 10x + 2 are the formulas for two parallel lines with a slope of 10.
To get coordinates on these lines, just plug in values for 'x' and solve for 'y'. For instance:
(0,1), (1,11), and (2,21) are on the line 'y = 10x + 1', and
(0,2), (1,12), and (2,22) are on the line 'y = 10x + 2'.
(:-o)
That's how my spread sheet in excel 2010 looks like and I need to create 7 data ranges for the column that says average dollar amount of each scholarship
5x = 90
x = 18 ANSWER
Sorry, I could not read the content fromt this page.please explain your answer thankyou
? Every element in X is related to Y
& No element in X has two or more relationships
Statement is TRUE.
A person whose height is 2 m, standing 100 m away (m = meters).
The same person standing 200 m away.
A child whose height is 1 m, viewed from 100 m.
The same child viewed from 50 m.