SOLUTION: In the following state the restrictions on x
A) y = sqrt(x-6)
B) y= sqrt(2-x)
C) y= 5/4-x
D) y=8/4-x^2
Algebra.Com
Question 1122434: In the following state the restrictions on x
A) y = sqrt(x-6)
B) y= sqrt(2-x)
C) y= 5/4-x
D) y=8/4-x^2
Found 2 solutions by josgarithmetic, Alex.33:
Answer by josgarithmetic(39621) (Show Source): You can put this solution on YOUR website!
I believe I know what you mean in C and D but they are ambiguous so not helping on them.
for
and
for
Answer by Alex.33(110) (Show Source): You can put this solution on YOUR website!
Note: when an expression is under the square root, if the result need to be a real number it need to be greater than or equal to zero. If it doesn't need to be(can be complex technically), there's no restrictions.
When y and x are defined in all real numbers:
A:
B:
C,D: none because any real number x gets a real outcome y.
When they're defined in complex set:
No restrictions at all. Any value gets a complex result.
RELATED QUESTIONS
FInd x and y in the following:
a) 6+sqrt{x-y}=x+y+3sqrt{2}
b) xy+sqrt{x+y}= (5/4) +... (answered by josgarithmetic)
a) 6+ sqrt( x-y) = x+y+ 3sqrt(2)
b) xy+ sqrt( x+y) = 5/4 + sqrt(3)
c) x+y sqrt(5) =... (answered by ikleyn)
Can someone help me with this i've tried and i am not ending up with the right solutions.
(answered by tutorcecilia)
Hi, please help me with the following questions.
(a). Sqrt (25)= 5^X
(b). cube root... (answered by solver91311,ikleyn,Alan3354)
find an equation of the line that bisects the obtuse angles formed by the lines with... (answered by solver91311)
Please, help me with this problem:
Simplify this expression sqrt x^8 y^7 z^2
a.... (answered by ankor@dixie-net.com)
The expression x^12 + y^12 is equivalent to which of the following:
a) ( x^2 + y^2)^6
(answered by sudhanshu_kmr)
Solve the following equations.
a) sqrt x - 1 = 3
b) sqrt (x^3) = 8
c) ^3 sqrt... (answered by uma)
Rewrite the equation y = (x+2)(4-2x) in intercept form. Then state the coordinates of the (answered by stanbon)