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Find the Riemann sum for the function f(x) = x^2 on the interval [-4, 2] where the constituent subintervals are [-4,-3], [-3, 0], [0, 2], and the evaluation points are at the left-hand endpoint of each subinterval. Your answer should be an integer.
A college cafe receives a profit of $1.25 for each cup of house tea that the sell, $1.40 for each cup of the premium brand, and $1.50 for each cup of their special blend that they sell.
How do you find (and what is it) the principal branch of the following complex powers:
Use the elimination method to find a general solution for the given linear system, where differentiation is with respect to t. x'+2y=0 and x'-y'=0
Calculate Clayton's profit margin and debt ratio.
I cannot find the famous distribution that describes the frequency of the number of times a number comes up in a series of dice rolls?
Find Roulette probability. One option in a roulette game is to bet $18 on red.There are 18 red compartments,18 black compartments,and 2 compartments neither red nor black.If the ball lands on red you get to keep the $18 you paid to play the game
Compute Dice Probabilities Solution Set, I roll two dice. Work out what the probability of achieving a 5 on either die
If 9 less than the product of a number and -4 is greater than 7, which of the following could be that number?
Estimating the value of a function using 3rd Taylor polynomial and use our error guarantee to give a Plus- or-minus error to your estimate
The interest formula shows how interest, rate, and time are related. It gives you a way of finding one of these values if the other three values are known. Even though you try to be careful in your calculations, there will always be that occasion ..
Two ships leave port at 7:00am. ship A sails on a 54° course at a rate of 36 mph. ship B sails on a 114° course at a rate of 42 mph. find the distance between the two ships at 11:00am and the bearing of ship B from ship A.
Let C^3 be equipped with the standard inner product and Let W be the subspace of C^3 that is spanned by u=(1,0,1) and u2=(1/sqrt3, 1/sqrt3, -1/sqrt 3). Project the vector v=(1,i ,i ) onto W.
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