Answer:
Domain x ∈ R
Range y ∈ R
Step-by-step explanation:
Since the radical function have its exponential odd, there are no restrictions in what result should have in order to not obtain a complex value, that is why the domain is every real number (x ∈ R)
Now, to obtain the range, we have to determine possible values for 'y' variable. Since there are no restrictions in domain, and the function y= doesnt have limits, we can say that y also belongs to all real domain.
Answer:
Option b is correct
Step-by-step explanation:
In order to check the end behavior of a polynomial function we just check the leading term and its coefficient and the procedure is as follows:
Here we can see that highest exponent of the polynomial function is 4
therefore degree of the polynomial is 4. and therefore is leading term.
because of even degree it will be same from both ends that is either both sides rises or both sides falls. Since number in the front of leading is negative therefore it falls at both ends. that is falls to the left and falls to the right.
therefore option b is correct.
The diagram can be redrawn as,
The value of x and y can be determined as,
Thus, option (D) is the correct solution.
