Asked by Jayson
An airplane has a speed of 400 km/h with no wind. The airplane flies 2140 km with the wind. The airplane can only fly 1860 km against the wind in the same time. If w equals the speed of the wind, which equation would be used to find w?
a) 2140/(w+400) = 1860/(w-400)
b. 2140/(400+w) - 1860/(w-400)=2140-1860/w
c) 2140/(400+w) = 1860/(400-w)
d) 2140/(400+w) - 1860/(400-w) = 650
2. What is the average rate of change of f(x)= (x-5)/(x+3) from x=-2 to x =4?
a) 24/7
b) 8/7
C) -25/21
D) -11/3
Can someone explain to me what to do with the denominators? that's the only thing I am confused about. I know that you plug in -2 for x, f(x)= (x-5)/(x+3)
Y2-Y1/X2-X1
a) 2140/(w+400) = 1860/(w-400)
b. 2140/(400+w) - 1860/(w-400)=2140-1860/w
c) 2140/(400+w) = 1860/(400-w)
d) 2140/(400+w) - 1860/(400-w) = 650
2. What is the average rate of change of f(x)= (x-5)/(x+3) from x=-2 to x =4?
a) 24/7
b) 8/7
C) -25/21
D) -11/3
Can someone explain to me what to do with the denominators? that's the only thing I am confused about. I know that you plug in -2 for x, f(x)= (x-5)/(x+3)
Y2-Y1/X2-X1
Answers
Answered by
Jayson
anyone?? D:
Answered by
Steve
I assume you got C for #1.
Time = distance/speed
The two times are equal
#2.
f(-2) = -7/1
f(4) = -1/7
So, over an interval of 6 units, y changed from -7 to -1/7 = +48/7
So, the average change per unit is (48/7)/6 = 8/7
Time = distance/speed
The two times are equal
#2.
f(-2) = -7/1
f(4) = -1/7
So, over an interval of 6 units, y changed from -7 to -1/7 = +48/7
So, the average change per unit is (48/7)/6 = 8/7
Answered by
Jayson
How did you get the denominator 1 and 7? That is what I am confused :3
Answered by
Steve
You're kidding, right?
f(x)= (x-5)/(x+3)
f(-2) = (-2-5)/(-2+3) = -7/1
f(4) = (4-5)/(4+3) = -1/7
f(x)= (x-5)/(x+3)
f(-2) = (-2-5)/(-2+3) = -7/1
f(4) = (4-5)/(4+3) = -1/7
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