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the probability of a student passing math in the first year university is 75% and passing chemistry is 80%. Passing both is 95% thw what is the probability of a student passing math given that they pass chemistry?
how to solve: The cross section of a large telescope diameter of 360 ft and a maximum depth of 36 feet. What is the equation of this parabola?
What are the intercepts of the equation from Part a. of this problem? What are the intercepts from Part b. of this problem? Where would the lines intersect if you solved the system by graphing?
Determine the slope-intercept form of the line with x-intercept = -8 and y-intercept = -16 i.e. the line passes through the points (-8, 0) and (0, -16).
Please provide solutions for the following with complete work. Thank you. Complete each ordered pair so that it satisfies the given equation.
A guy wire (a type of support used for example, on radio antennas) is attached to the top of a 50 foot pole and stretched to a point that is d feet from the bottom of the pole.
A lighthouse is fixed 190 feet from a straight shoreline. A spotlight revolves at a rate of 12 revolutions per minute, (24 rad/min ), shining a spot along the shoreline as it spins. At what rate is the spot moving when it is along the shoreline 11..
Find an equation of the plane that passes through the line of intersection of the planes x + y - z = 2 and 2x - y + 3z = 1 and passes through the point (-1,2,1).
If the given angle is in standard position, find two positive coterminal angles and two negative coterminal angles. (Enter your answers as a comma-separated list.)
implement the following Boolean function F, together with the don't care conditions d, USE NO MORE THAN TWO NOT GATES:
Mean and Variance and Error Probability, Binary data are transmitted over a noisy communications channel in block of 16 binary digits
Probability: Birthdays on the Same Day, Determine the number of people needed to ensure that the probability at least two of them have the same day of the year as their birthday is at least 70 percent
Determine whether each of these proposed definitions is a valid recursive definition of a function f from the set of non negative integers to the set of integers.
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