A streaming platform promises to upgrade its video compression technology every year. Each new version reduces data usage by 12% compared to the previous version. If the current average data usage is 4.8 GB for a full movie stream, what will the average data usage be 7 years from now? (Round To 2 Digits!)
1.96 GB
If log b (25)=5.2 and log b(6)= 3.02
Find:
a) log b (25/6)
b) log b (5)
a) 2.18
b) 2.6
Given that the angle = 45 , find one positive and one negative coterminal angle.
Positive Coterminal Angle: 405
Negative Coterminal Angle: -315
sin (5pi/6)
sin (5pi/6) = 1/2
Given parent function f(x) = 1/x and g(x) = 6f(x + 11) - 41, what is the domain and range?
Range: all real numbers except y = -41
Given these two points, (1, 0.75) and (0,3), find the exponential equation.
y = 3(0.25)^x
2log 5 (p) +3log5 (r) -4log5 (s)
#5 is the base
#5 is the base
Sketch the angle, theta , and identify the reference angle and the quadrant where the terminal side is for:
5pi/4
Quadrant |||:
tan(pi) = ?
Given a parent function f(x), the transformed function g(x) can be found by applying the following transformations in the order listed
reflect across the x axis, Translate 676767 units to the left, apply a horizontal stretch to the left by 6, translate 67 units down
-f (1/6 (x) + 676767) - 67
5x(-3x^2 * y^0 * z^-4)^2
45x^5 / z ^ 8
log5(3x+3)-log5(4)=log5(3x)
#5 is the base
x = 1/3
Given the right triangle, find the exact value of sec(theta)
|
| \
| \
9 | \ 5 sqrt 3
| \
| \
| \
|
|_____theta _\
sec (theta) = 3 root 6 / 2
tan (5pi/6)
1/-sqrt 3
Given a parent function f(x) = x^3 and g(x) = 41f(x+ 34) - 6, Where are the domain and range of g(x)
Domain: All real numbers
Range: All real numbers
Solve 27^(3x+5)=81^(4x+1)
x = 4/541
2e^x - 17=42
x = ln(29.5), about 3.384
Let be the angle that corresponds to the point (-7,-24) which is on a circle. Draw the diagram and find cot(θ)
cot(θ) = -7/-24
cos (-2pi/3)
-1/2
TA Special Problem:
Given the parent function of f(x) = csc(x) and g(x) = -365 tan (15x + 17) - 190, what are the domain, range, and amplitude.
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