A wheelchair user may either (1) turn abruptly left and approach a door, (2) go straight to the opposite side of the room, or (3) turn slightly right and halt at a table. D (for door), S (straight), and T (for time) (for table). P(D) = 0.4, P(S) = 0.25, and P(T) = 0.35. The wheelchair has a joystick operated by a robot. The user directs the joystick straight 50% of the time while going through the door, 30% of the time when going straight, and 25% of the time when going to the table. What is her most likely destination, calculate based on P(D|J), P(S|J) and P(T|J)?

A wheelchair user may either (1) turn abruptly left and approach a door, (2) go straight to the opposite side of the room, or (3) turn slightly right and halt at a table. D (for door), S (straight), and T (for time) (for table). P(D) = 0.4, P(S) = 0.25, and P(T) = 0.35. The wheelchair has a joystick operated by a robot. The user directs the joystick straight 50% of the time while going through the door, 30% of the time when going straight, and 25% of the time when going to the table. What is her most likely destination, calculate based on P(D|J), P(S|J) and P(T|J)?

Similar questions

A education.wiley.com E 1.5 | CH01 - EC QUESTIONS 2 of 2 2/4 Your answer is partially correct. The figure shows three displacement vectors A , , and C .These vectors are arranged in tail-to- head fashion, and they add together to give a resultant displacement R ,which lies along thex axis. Note that vector B is parallel to thex axis. What is (a) the magnitude of vector A and (b) its directional angle 0? +y 10.0 m 23.0m 54.0° +x 37.0m (a) Number 16.7 Units m > (b) Number 59.24 Units eTextbook and Media Hint II
Find the following for path A in the Figure, measuring the displacementsfrom the back of the arrow, indicated by a dot, to the arrow's head. Round to the nearest integer. a. The distance traveled in meters. b. The magnitude of the displacement from start to finish in meters.
A wall clock has a minute hand with a length of 0.46 m and an hour hand with a length of 0.26 m. Take the center of the clock as the origin, and use a Cartesian coordinate system with the positive x axis pointing to 3 o'clock and the positive y axis pointing to 12 o'clock. Write the vector that describes the displacement of a fly if it quickly goes from the tip of the minute hand to the tip of the hour hand at 3:00 P.M. (Let D represents the displacement of the fly.) D = 0.46 |× mî+ -0.26 Let the +y direction be straight up and the +x direction be to the right. Recall the definition of displacement, and remember that positions are vector quantities.
A GPS shows that my friend’s house is 10.0 kmkm away, as shown in the image below. But there is a big hill between my houses and I don’t want to bike there directly. I know my friend’s street is 6.0 kmkm north of my street. How far do I have to ride before turning north to get to my friend’s house?
A flagpole sits at the center of a playground. Initially, a child is located 8.50 m due north of the flagpole. Two minutes later, the child is 6.00 m away from the flagpole in the direction 37.0° south of east. The displacement of the child lies between which two cardinal directions? O South and west O North and east O North and west O South and east
A long distance commercial passenger plane flies North at 910 km/h. At the same time, there is wind of 30 km/h from the West. Use a scaled diagram, Pythagorean Theorem and trigonometry to answer the following . a) What is the magnitude of the resultant velocity? b) What is the direction of the resultant ( North, South, East, West, NE, NW, SE or SW). c). What is the angle of the resultant relative to due East? Round your answer to the nearest tenth.
A sinx is the mathematical model for the hypothesis given for the time of flight of a projectile as a function of angle. A: the fit parameter A...A = 2V0 B: the fit parameter B...B = B was not used in the model make a plot of the time of flight for a projectile as a function of launching angle, with v0 = 3.92 m/s...which graph most match
While strolling downtown on a Saturday afternoon, you stumble across an old car show. As you are walking along an alley toward a main street, you glimpse a particularly stylish Alpha Romeo pass by. Tall buildings on either side of the alley obscure your view, so you see the car only as it passes between the buildings. Thinking back to your physics class, you realize that you can calculate the car's acceleration. You estimate the width of the alleyway between the two buildings to be 5 m. The car was in view for 0.8 s. You also heard the engine rev when the car started from a red light, so you know the Alpha Romeo started from rest 4 s before you first saw it. Find the magnitude of its acceleration.
A room has dimensions 2.18 m (height) x 4.60 mx 6.62 m. A fly starting at one corner flies around, ending up at the diagonally opposite corner. (a) What is the magnitude of its displacement? (b) If the fly walks rather than flies, what is the length of the shortest path it can take? (Hint: This can be answered without calculus. The room is like a box. Unfold its walls to flatten them into a plane.) (a) Number 8.35 Units (b) Number 8.20 Units m
16
A sedan travels down and up the valley shown above. Identify the correct pair of velocity and acceleration vectors corresponding to the vehicle at the moment it is at the bottom of the valley. O A +a V O B. + V xid-1916614_1.jpg OC. + V Dxid-1916613_1.jpg OD.
Three displacement vectors of a croquet ball are shown in the figure, where A = 12.0 units, B| = 35.0 units, and C = 30.0 units. 45.0° J45.0° (a) Find the resultant in unit-vector notation. R = units (b) Find the magnitude and direction of the resultant displacement. magnitude Your response differs significantly from the correct answer. Rework your solution from the beginning and check each step carefully. unit(s) direction X ° counterclockwise from the +x-axis Additional Materials M eBook Submit Answer