Find first and second derivatives like in the last line @2√x, x<0by identifying the domain and any symmetries, finding the derivatives y' and y'', finding the critical points and identifying the function's behavior at√x, x20each one, finding where the curve is increasing and where it is decreasing, finding the points of inflection, determining the concavity of the curve, identifying any asymptotes, and plotting any keypoints such as intercepts, critical points, and inflection points. Then find coordinates of absolute extreme points, if any.Graph the function y=√x| =Find the domain of the function.The domain is (-∞0,00).(Type your answer in interval notation.)Identify any symmetries. Choose the correct answer below.OA. The function is an odd function that is symmetric about the origin.B. The function is an even function that is symmetric about the y-axis.OC. The function is an odd function that is symmetric about the y-axis.OD.D. The function is an even function that is symmetric about the origin.OE. The function is neither even nor odd.Find the derivative y'.F2y' =3#X>0x<08.0F3$4QF4%F56MacBook AirCF6&7F7←ODILF8(ODDF9)F10Clear allF11+Check answerF12

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Graph the function y=√x 4 √x, x<0 each one, finding where the curve is increasing and where it is decreasing, finding the points of inflection, determining the concavity of the curve, identifying any asymptotes, and plotting any key points such as intercepts, critical points, and inflection points. Then find coordinates of absolute extreme points, if any. y' = x20 Find the domain of the function. The domain is (-∞0,00). (Type your answer in interval notation.) Identify any symmetries. Choose the correct answer below. X>0 by identifying the domain and any symmetries, finding the derivatives y' and y', finding the critical points and identifying the function's behavior at OA. The function is an odd function that is symmetric about the origin. B. The function is an even function that is symmetric about the y-axis. OC. The function is an odd function that is symmetric about the y-axis. OD. The function is an even function that is symmetric about the origin. OE. The function is neither even nor odd. Find the derivative y'. x<0 ...