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A truck's value, y SEK, is assumed to be a function of the car's age, x years, according to y=750000 · 0, 80exponentX ( IT MEANS 0,80X)
a) How much did the truck cost as new?
b) Justify your answer in a).
c) Describe how the truck's value changes with its age.
A chemist needs 150 milliliters of a 23% solution but has only 12% and 27% solutions available. Find how many milliliters of each should be mixed to get the desired solution.
Find all the points of the parabola y^2=8x such that the perpendicular line segment from P to the directrix and the line segment from P to the Focus are two sides of an equilateral triangle.
Write an equation representing the amount of money the class will make based on the number of tons of newspapers collected.
Show that any complex number z with |z| = 1, other than z = 1, can be expressed as with an appropriate choice of the real parameter t.
Write and solve a system of equations to represent the cost y of x fish and an aquarium at each store. b. Solve this system using substitution or elimination.
Let f be Lebesgue integrable on [0,1]. Prove that the limit, as k goes to infinity, of the integral from 0 to 1 of (x^k)f(x)dx is equal to 0.
A cooling has an eccentricity of 5/3. If the cooling tower is 150 feet wide at its narrowest point, determine an equation of the hyperbola used to generate the hyperboloid.
A rectangular field measure 212 yards by 265 yards. What is the distance from one corner of the field to the opposite corner of the field?
If a worker at this fast food restaurant is selected at random, what is the probability that the worker earns more than $6.75?
q1 find three positive numbers whose sum is 54 and whose product is as large as possibleq2 let fx y x2 3y - 3xy and r
How much work was done lifting the sand this far? (Neglect the weight of the bag and lifting equipment.)
Compute the variance of the data. Place your answer, rounded to two decimal places, in the blank. For example, 3.45 would be a legitimate entry.
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