ParagraphStyles2 1 3 14 .1.6 I718.9.1 10 i1112 1 13 I14.I 15 I 16. 17. 18DGH.3.3M=3Evaluate the following variables and use them as given in the following problems.if in case the result is zero, use 3(D+G)(H + I)/2, if in case the round down, if decimal(A +C + F)*2(P+ M)H+55(E+G+I)PART 1 Obtain the differential equation of the family of plane of curves in Mdx +Ndy 0format.1. Straight lines through the fixed point P(h, k). NOTE: h = A and k = C2. Circles whose center is passing through y = Px3. Parabola whose vertex is at point P(X, Y).I| | || | IILL12I| || I| || ||||NPORXY2.

As per out guidelines we can answer only 1 question so kindly repost the remaining questions…

Answered: H. 2. 3 3 M=3 Evaluate the following…

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter5: Inverse, Exponential, And Logarithmic Functions

Section5.6: Exponential And Logarithmic Equations

Problem 64E

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A production manager determines that t months after production on a new product begins, the number of units produced will be N thousand, where N(t) =(17r^2 +13t) / [(2t+1)^2] (i) What would be the level of production 5 months into operations. (ii) What would be the level of production be in the long run.
A production manager determines that t months after production on a new product begins, the number of units produced will be N thousand, where N(t) = 17t2 + 13t/(2t+1)2 (a) what would be the level of production 5 months into operations (b) what would be the level of production in the long run
Suppose our company is selling some product that has been on the market t years.The total number of products sold over those t years in thousands of units is modeledby N(t) = 30(1-3kt)for some constant k. Suppose in the first year there were 5000 units sold. Determine the value of k.
Note in the model y(hat) = 2 + 3x1 - 1x2 + 2x1x2 B1 (hat) =3. is it appropriate to say that we expect the response y to increase by 3 when x1 increases by 1 unit? why or why not?
In a study during the 1970's, it was found that one model of legislative turnover in the country A parliament was described by the following formula. M(t)=417 e −0.08t In this formula M(t) was the number of continuously serving members at time t. Here, t=0 represents 1965, t=1 represents 1966, and so on. Use this model to approximate the number of continuously serving members in each year. (a)1969 (b)1974 (c)1977 (Round to the nearest whole number as needed.)
A company finds that the number of new products it develops per year depends on the size of its annual R&D budget, x (in hundreds of thousands of dollars), according to the formula given below. n(x) = −1 + 8x + 2x2 − 0.2x3 (a) Find n''(2) and n''(4). n''(2) = n''(4) = Interpret the results. With $200,000 invested in R&D, the number of new products per $100,000 is increasing at a rate of new products per $100,000 per $100,000, and with $400,000 invested in R&D, it is decreasing at a rate of new products per $100,000 per $100,000. (b) Find the size of the budget that gives the largest rate of return as measured in new products per dollar (again, called the point of diminishing returns). (Round your answer to the nearest cent.) $
A production manager determines that t months after production on a new product begins, units produced will be N thousand, where N(t) = 17t2 +13t / (2t + 1)2. What would be the level of production be in the long run.

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