Find the value of y, given that m_ KLM = 137º.
2 answers:
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Answer:
Step-by-step explanation:
Considering the geometric sequence
As the common ratio '' between consecutive terms is constant.
The general term of a geometric sequence is given by the formula:
where is the initial term and
the common ratio.
Putting ,
and
in the general term of a geometric sequence to determine the 12th term of the sequence.
∵
Therefore,
I assume there are some plus signs that aren't rendering for some reason, so that the plane should be 
.
You're minimizing
subject to the constraint 
. Note that 
and 
attain their extrema at the same values of 
, so we'll be working with the squared distance to avoid working out some slightly more complicated partial derivatives later.
The Lagrangian is
Take your partial derivatives and set them equal to 0:
Adding the first three equations together yields
and plugging this into the first three equations, you find a critical point at
.
The squared distance is then
, which means the shortest distance must be 
.
You're minimizing
The Lagrangian is
Take your partial derivatives and set them equal to 0:
Adding the first three equations together yields
and plugging this into the first three equations, you find a critical point at
The squared distance is then
Answer:
Step-by-step explanation:
