Find the geometric mean between 14 and - 6
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Answered by
5
★ GEOMETRIC PROGRESSION ★
☣ THE COMMON RATIO OF G.P. MAY BE POSITIVE , NEGATIVE , OR IMAGINARY .
☣ AND , GEOMETRIC MEAN BETWEEN TWO POSITIVE NUMBERS IS √a√b ... WHERE , a AND b ARE RESPECTED NUMBERS ...
☣ HERE , IN THIS CASE WE CAN'T OBTAIN SUCH GEOMETRIC MEAN , ASLIKE , EXPECTED ...
☣ AND IF BOTH ARE POSITIVE ... THE REQUIRED MEAN WILL BE 2√21
★✩★✩★✩★✩★✩★✩★✩★✩★✩★✩★
☣ THE COMMON RATIO OF G.P. MAY BE POSITIVE , NEGATIVE , OR IMAGINARY .
☣ AND , GEOMETRIC MEAN BETWEEN TWO POSITIVE NUMBERS IS √a√b ... WHERE , a AND b ARE RESPECTED NUMBERS ...
☣ HERE , IN THIS CASE WE CAN'T OBTAIN SUCH GEOMETRIC MEAN , ASLIKE , EXPECTED ...
☣ AND IF BOTH ARE POSITIVE ... THE REQUIRED MEAN WILL BE 2√21
★✩★✩★✩★✩★✩★✩★✩★✩★✩★✩★
Answered by
2
WE KNOW THAT GEOMETRIC MEAN IS (x*y*........*N)^1/N
here are TWO NUMBERS SO N=2
NOW √14×-6 IS NOT POSSIBLE BECAUSE IT'S AN IMAGINARY NUMBER THEREFORE NO GEOMETRIC MEAN
HOPE THIS WILL PROVE BEST USEFUL FOR YOU
PLEASE MARK IT BRAINLIEST ANSWER.
THANKS
here are TWO NUMBERS SO N=2
NOW √14×-6 IS NOT POSSIBLE BECAUSE IT'S AN IMAGINARY NUMBER THEREFORE NO GEOMETRIC MEAN
HOPE THIS WILL PROVE BEST USEFUL FOR YOU
PLEASE MARK IT BRAINLIEST ANSWER.
THANKS
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