if x, y, z are in A. P then e^-x, e^-y, e^-z are in
1)in A. P
2)in G. P
3)equal
4)no definite sequence
Pls answer with solution
A bit faster
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[0010001111]... Hello User... [1001010101]
Here's your answer...
If x, y, z are in AP, then 2y = x+z
Now, lets try the options.
(2nd option is correct, if you're in a hurry, btw)
If e^-x, e^-y, e^-z are in GP, then (e^-y)² = e^-x × e^-z
e^-2y = e^-(x+z)
Comparing the powers,
-2y = -(x+z)
2y = x+z, which keeps in with the question.
So the numbers are in GP.
[0110100101]... More questions detected... [010110011110]
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//This is your friendly neighbourhood UnknownDude
Here's your answer...
If x, y, z are in AP, then 2y = x+z
Now, lets try the options.
(2nd option is correct, if you're in a hurry, btw)
If e^-x, e^-y, e^-z are in GP, then (e^-y)² = e^-x × e^-z
e^-2y = e^-(x+z)
Comparing the powers,
-2y = -(x+z)
2y = x+z, which keeps in with the question.
So the numbers are in GP.
[0110100101]... More questions detected... [010110011110]
//Bot UnknownDude is moving on to more queries
//This is your friendly neighbourhood UnknownDude
pmunireddy3231p2g1ly:
thanks bro
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