The equation which can be used to determine the minimum and maximum optimal angles of launch is:
|x – 45| = 3
and the minimum angle that is still optimal is:
42 degrees.
Let x be the optimal angle by which the balloon is launched.
Also, it is given that the they launch the balloon at an angle within 3 degrees of 45 degrees.
i.e. the range at which the angle is launched lie between 3 degree less than 45 degree and 3 degree more than 45 degree.
Hence, the equation that will represent this relationship is:
|x-45|=3
Hence, on solving for the maximum value we have:
and the smallest optimal angle is given by:
What should you do to solve the equation?
45 = x + 38
O Subtract 38 from both sides.
O Add 38 to both sides.
O Subtract 45 from both sides.
O Add 45 to both sides.
Answer:
Subtract 38 from both sides.
Step-by-step explanation:
THAT DA ANSWER
Answer:
HK = 16
Step-by-step explanation:
12^2+x^2=20^2
x = HK
Answer:
Step-by-step explanation:
x2 = 302 + 302 - 2·30·30cos140° = 3178.88; x = √3178.88 = 56.38
Answer:
3/2
Step-by-step explanation:
Rate of change is given by
f(x2) -f(x1)
-----------------
x2 -x1
We know x2 is 0 and x1 is -2
f(x2) is -1 and f(x1) is -4
-1 - ( -4)
----------
0 - -2
-1 +4
--------
0+2
3/2