The intersection of two lists L1 and L2, L1 ∩ L2, is defined as
the list containing elements in both L1 and L2 only. Given
two sorted lists L1 and L2, write a function, called intersection,
to compute L1 ∩ L2 using only the basic list operations.
The intersection function is defined as follows template list
intersection( const list & L1, const list & L2);
C++
1. Write a Racket function (set-equal? L1 L2) that tests whether
L1 and L2 are equal. Two sets are equal if they contain exactly the
same members, ignoring ordering (or in other words, two sets are
equal if they are a subset of each other).
For example (set-equal? '(1 (2 3)) '((3 2) 1)) ---> #t
(set-equal? '(1 2 3) '((3 2)1)) ---> #f
(set-equal? '(1 2 3) '((1 2 3))) ---> #f
2. Two common operations on sets are...
Given two sorted lists, L1 and L2, write an efficient C++ code
to compute L1 ∩ L2 using only the basic STL list operations. What
is the running time of your algorithm?
designing a boiler in a chemical plant which is operated on
twolevel L1 and L2 and two temeprature settings T1 and T2 ....L1:
start inlet valve for fluid to flow in tank , L2 : stop inlet
valve, T1 and T@ are the safe temperature range for some operation
consider you as system engineer depending on follwing > promram
development safe systes commiossioning fault finding sytem
documentation What are the necessary action and feature you will
add to task for...
. Observation data for the three L1, L2 and L3 locations are presented in the table as below
L1
L2
L3
5
3
6
7
2
8
7
5
6
13
11
9
10
using α = 5%, test whether the
conditions at the three locations are the same?
Recall that given a line L1 in the plane with slope m, a second
line L2 is perpendicular to L1 if and only if the slope of L2 is −
1 m . Now consider the function h(x) = x^2 + 3/2x + 3. Among all of
the lines tangent to the graph of h(x), there is exactly one which
is perpendicular to the line given by y = −2x + 7. Write the
equation of that line tangent to...
Give examples of languages L1 and L2 over {a, b} that satisfy
the descriptions below:
(a) L1 is regular, L2 is nonregular, and L1 U L2 is regular;
(b) L1 is regular, L2 is nonregular, and L1 U L2 is
nonregular;
(c) L1 is regular, L2 is nonregular, and L1 n L2 is regular;
(d) L1 is nonregular, L2 is nonregular, and L1 U L2 is
regular.
(e) L1 is nonregular, L2 is nonregular, and L1 n L2 is
regular.
Given the vector function r(t)=〈√t , 1/(t-1) ,e^2t 〉 a) Find: ∫
r(t)dt b) Calculate the definite integral of r(t) for 2 ≤ t ≤ 3
can you please provide a Matlab code?