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You have x buses that you have to fill with people. Each bus has a different price p(x). Each bus has to make a minimum amount of money m(x) and you have y people. Come up with an algorithm/ a way to fill the buses given those constraints. Assume the customers usually picks the cheapest bus. So create a pricing algorithm to ensure that the buses are filled to at least attain the minimum amount of money m(x)
How to solve f(x)=tan x+tan hx using bisection method?& (SUBJECT: NUMERICAL METHODS)
Do you have anyone with the capability of normal distribution, anova and regression, scatterplots in minitab for quantitative analysis at a masters level. Need answer asap - tight deadline.
Show me how to solve this problem
Multiply in the indicated base
12[sub]5[/sub]x 4[sub]5[/sub]
Write the number that is less.

560 361 837 494
___ ___ ___ ___ What pattern do you see?
1. The negative root of the smaller magnitude of the equation: f(x)= 3x^3+10x^2+10x+7=0 is to be obtained.
(a) Find the interval of unit length which contains the root.
(b) Perform two iterations of the bisection method.
(c) Taking the end points of the last interval as initial approximation, perform three iterations of the (i) Secant method (ii) Regula-falsi method.
1. Find the interval to which the smallest positive root of the following equation lies: (a) tanx + tanhx =0 (b) x^3-x-4=0 using bisection method and the roots corrected to two decimal places.
The following points appear in the edge profile (Gradient image, G[x, y]) [3,4],[6,8],[7,11],[9,13],[11,15].

Draw the corresponding lines in m-c parameter space using value range for m [0...1]. Quantize c values in unit steps and m into steps of 0.1, 0.2 and so on. Deduce which is the best fit line, y = mx + c, and how many cross-sections at the cluster it has.
Certain number of men can finish a work in 10 days. If however there were 10 men less it then it will take 10 days more for work to be finished. How many men were there originally?
Extensive reaserch on the market for the popular "plonker" product had yielded the following results:
Consumer Demand: Market price is inversely proportional to consumer demand. when the market price is 32, consumers are willing to buy 32(000's of units) in any given month.
Supply: Market price os directly proportional the square root of the quantity that the firms are willing to collectively suplply. when the market price is 10, firms are willing to supply 25(000's of units) in any given month.
required:
A.using the information givven above, deduce an equation relating the market price,pd($) and quantity demand qd(000's)
B. complete the following table:
qd: 20 40 60 80 100 120 140 160
pd:
C. hence, plot fully - labelled graph of market price against consumer demand, joining your plotted points with a smooth curve.
D. uding the information above, deduce an equation the market price, ps($) and the quantity supplied, qs(000's)
E. complete the following table:
qs: 20 40 60 80 100 120 140 160
ps:
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