Hi, Can someone help me with these two problems? I cannot find the right answers. Thank you

(H) Find all inflection points of f. If there are no inflection points, enter 1000. If there are more than one, enter them separated by commas. lnflection point(s) at x = (I) Find all horizontal asymptotes of f. If there are no horizontal asymptotes, enter 1000. If there are more than one, enter them separated by commas. Horizontal asym ptote(s): y = (J) Find all vertical asymptotes of f. If there are no vertical asymptotes, enter -1000. If there are more than one, enter them separated by commas. Vertical asymptote(s): x = (K) Use all of the preceding information to sketch a graph of f. When you're finished, enter a "1" in the box below. Graph Complete: Graphing17: Problem 1 Previous Problem (1 point) Suppose that f(x) = 6x6 2x5. (A) Find all critical values of f. If there are no critical values, enter 1000. If there are more than one, enter them separated by commas. Critical value(s) = 3 Note: When determining intervals of increasing or decreasing, a function like y = x is always increasing, even though the derivative is D at 0. (B) Use interval notation to indicate where f(x) is increasing. Note: When using interval notation in WeBWorK, you use I for 00, -l for 00, and U for the union symbol. If there are no values that satisfy the required condition, then enter "{}" without the quotation marks. Increasing: (C) Use interval notation to indicate where f(x) is decreasing. Decreasing: (C) Use interval notation to indicate where f (x) is decreasing. Decreasing: (D) Find the xcoordinates of all local maxima of f. If there are no local maxima, enter 1000. If there are more than one, enter them separated by commas. Local maxima at x = (E) Find the xcoordinates of all local minima of f. If there are no local minima, enter 1000. If there are more than one, enter them separated by commas. Local minima at x = (F) Use interval notation to indicate where f (x) is concave up. Concave up: (G) Use interval notation to indicate where f (x) is concave down. Concave down: (H) Find all inflection points of f. If there are no inflection points, enter 1000. If there are more than one, enter them senarated bv commas. (D) Find the xcoordinates of all local maxima of f. If there are no local maxima, enter -1000. If there are more than one, enter them separated by commas. Local maxima at x = (E) Find the xcoordinates of all local minima of f. If there are no local minima, enter 1000. If there are more than one, enter them separated by commas. Local minima at x = (H Use interval notation to indicate where f (x) is concave up. Concave up: (G) Use interval notation to indicate where f (x) is concave down. Concave down: (H) Find all inflection points of f. If there are no inflection points, enter 1000. If there are more than one, enter them separated by commas. lnflection point(s) at x = (I) Find all horizontal asymptotes of f. If there are no horizontal asymptotes, enter -1000. If there are more than one, enter (I) Find all horizontal asymptotes of f. If there are no horizontal asymptotes, enter -1000. If there are more than one, enter them separated by commas. Horizontal asymptote(s): y = (J) Find all vertical asymptotes of f. If there are no vertical asymptotes, enter 1000. If there are more than one, enter them separated by commas. Vertical asymptote(s): x = (K) Use all of the preceding information to sketch a graph of f. When you're finished, enter a "1" in the box below. Graph Complete: Graphing17: Problem 2 (1 point) Suppose that 6x2 x+4l f(X) = (A) Find all critical values of f. If there are no critical values, enter 1000. If there are more than one, enter them separated by commas. Critical value(s) = (B) Use interval notation to indicate where f(x) is increasing. Note: When using interval notation in WeBWorK, you use I for 00, -l for oo, and U for the union symbol. If there are no values that satisfy the required condition, then enter "{}" without the quotation marks. Increasing: (C) Use interval notation to indicate where f (x) is decreasing. Decreasing