Asked by Fatima
Find the domain of the function g (X) =square root of 2_square root of p solve the problem
Answers
Answered by
oobleck
not sure what you mean. Since g(x) really ought to include an x (and no p),
the domain of √x is x≥0
I guess you meant
g(x) = √(2-√x)
with domain (2-√x) ≥ 0 or √x ≤ 2 or x ≤ 4
or
g(x) = √2 - √x
with domain x ≥ 0
If you meant something else, try using real math notation instead of ambiguous words
It's not my job to figure out what you mean.
It's your job to say it so clearly you cannot be misunderstood.
the domain of √x is x≥0
I guess you meant
g(x) = √(2-√x)
with domain (2-√x) ≥ 0 or √x ≤ 2 or x ≤ 4
or
g(x) = √2 - √x
with domain x ≥ 0
If you meant something else, try using real math notation instead of ambiguous words
It's not my job to figure out what you mean.
It's your job to say it so clearly you cannot be misunderstood.
Answered by
Bosnian
If your question means:
√ ( 2 - √ p )
then
p must be ≥ 0
because for p < 0 , √p is complex conjugate
p must be ≤ 4
because for p > 4 , 2 - √ p is negative
In this case √ ( 2 - √ p ) is also complex conjugate
So domain is:
0 ≤ p ≤ 4
Or in interval notation:
[ 0 , 4 ]
√ ( 2 - √ p )
then
p must be ≥ 0
because for p < 0 , √p is complex conjugate
p must be ≤ 4
because for p > 4 , 2 - √ p is negative
In this case √ ( 2 - √ p ) is also complex conjugate
So domain is:
0 ≤ p ≤ 4
Or in interval notation:
[ 0 , 4 ]
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