scheme

Early tide predictions modeled the height of ocean tides as a sum of sin curves. It turns out that this can achieve remarkable accuracy with only a few terms. In this problem, we will focus on a specific function of this kind, (x)=sin(x) + sin (3x/10) For instance, this function can be defined in scheme as (detine (1 x) + (sin x) (sin 0.3 *)))) Write a function (max-between ta b) that returns a good approximation to the maximum value taken by t between values a and by v Grading New * Full Screen p1-93.rkt 1 (define (max-between f a b) 3 2 Test Case (tides vil Notran NOT Early tide predictions modeled the height of ocean tides as a sum of sin curves. It turns out that this can achieve remarkable accuracy with only a few terms. In this problem, we will focus on a specific function of this kind, (x)=sin(x) + sin (3x/10) For instance, this function can be defined in scheme as (detine (1 x) + (sin x) (sin 0.3 *)))) Write a function (max-between ta b) that returns a good approximation to the maximum value taken by t between values a and by v Grading New * Full Screen p1-93.rkt 1 (define (max-between f a b) 3 2 Test Case (tides vil Notran NOT