The given function is commonly known as the "Three-Hump Camel" function because of its distinctive shape. f(x, y) = 2x²-1.05x4+: + xy + y² Find the minimum subject to this constraint: y <= -2x-2 Assign the found minimum points of x and y to variables 'x_minimum_point' and 'y_minimum_point' respectively, and the minimum function value at the found points to variable 'minimum_value'. For the solution use the fmincon() function.

Given main() and GVCoin struct, complete function Consecutive Heads() in main.c that counts and returns the number of flips taken to achieve a desired number of consecutive heads without a tails. Function ConsecutiveHeads() has a GVCoin struct and an integer representing the desired number of consecutive heads without a tails as parameters. Review the GVCoin struct in "GVCoin.h" and the function implementations in "GVCoin.c" by clicking on the orange arrow Note: For testing purposes, a GVCoin struct is created in the main() function using a pseudo-random number generator with a fixed seed value. The program uses a seed value of 15 during development, but when submitted, a different seed value will be used for each test case. Ex: If the GVCoin struct is created with a seed value of 15 and the desired number of consecutive heads is 5, then the function Consecutive Heads() returns 53 and the program outputs: Total number of flips for 5 consecutive heads: 53 LAB ACTIVITY 9.13.1: LAB:…

Find the minimum product of sums for the following function. Each drop down menu has a number of choices. You must select an answer from each drop down menu. The choices include possible terms in the function. Another choice is "none", and should be used when none of the terms from that drop down menu are needed for the minimum solution. Finally, the choice "two or more" should be selected if more than one of the possible terms appearing in that drop down menu are required for the solution. There are too many possible 3 and 4 literal terms for automatic checking, so just select how many of them are required. f(a,b,c,d) = m(0, 1, 2, 4, 5, 6, 12, 13) + Σd(8, 14) Terms involving a and b: [Select] Terms involving a and c: [Select] Terms involving a and d: [Select] Terms involving b and c: [Select] Terms involving b and d: [Select] Terms involving c and d: [Select] Terms involving 3 literals: [Select] Terms involving 4 literals: [Select] > >

Define a function convert_to_milliliters() that has two parameters as the number of tablespoons and teaspoons. The function returns the volume converted to milliliters, given that: 1 teaspoon = 4.92892 milliliters 1 tablespoon = 3 teaspoons Ex: If the input is: 2 1 then the output is: The number of milliliters is 34.502

1. Fibonacci series can be created starting from 0 to the desired number. A function can be written for this operation and it can take two parameters: start and end. The default fırst parameter 0 is acceptable. 0, 1, 1, 2, 3, 5, 8, 13, 21, 34, 55, 89, 144, 233, 377, 610, 987, 1597, 2584, 4181, 6765..

Suppose a regional council wants to see the effect of reducing the chorophyll, nitrogen, and phosphorus values in a lake by a certain percentage each year. For example, Lake Whangape could do with a clean up: Define a function print_variables_over_time(c_a, tn_0, tp_0, percent_reduction, final year) that accepts current levels for CHLA, TN, and TP and prints out a table showing a forecast of these values over time, provided all are reduced by the given percentage each year. Parameter summary • c_0, tr_e, and tp_e are initial CHLA, TN, and TP values respectively (i.e. at year 0). • percent_reduction is the percentage reduction in all three values, per year, and will be given as a value between 0 and 100. • final_year= number of the last year to print, e.g. 4 means print years 0, 1, 2, 3, 4. You can assume final year is at least 1. Notes: • Use "Year CHLA TN TP for the header row. • The year should be printed with width 3 (ie, 3d will be helpful) • CHLA, TN, and TP should be printed with…

Order the following functions by growth rate 250 N VN N1.5 N? NlogN NloglogN Nlog?N Nlog(N?) 2/N 2N 37 N²logN N3 Indicate which of the functions grow at the same rate.