\fQuestion 02: Determine the approximate solution in meters. Show your workQuestion 04: If w=3/, determine the range of values that 0 may be, given that E can be anywhere along the width of the field.Part 2: Trig Ratios An electrical engineer is monitoring a work site on a field that has length, /, and width, w. The engineer walks up and down the width of the rectangular field and at point, E, she notices someone in need of help in the corner of the field, P. The engineer walks the distance, d, from E to P. W P m Question 03: Prove that the relation d=/seco represents the engineer's walking path.Part 1 : Trig Ratios Darisha is operating an accessibility lift at a pool to lift a swimmer into the pool. The seat of the lift is dropped 0.5 metres. The seat of the lift makes an angle of /4 radians between the seat and the base of the lift on the deck of the pool. Darisha moves the left forward, moving the seat to form an angle of /3 radians between the seat and the base of the lift on the deck of the pool. 0.5m Consider the horizontal distance, x, that the seat moved between the two positions. Question 01: Use trig ratios and special triangles on the Unit Circle to determine an exact expression to represent the horizontal distance. Show your work