Diffrence between convex and conical profile
Answers
Answered by
1
Explanation:
Look at the mirror (it should be kept perpendicular to the ground) so that you can see your body from a large distance. Then start moving towards the mirror slowly. If your image height remains same(equal to your height) and the image is erect all the time , it is a plane mirror.convex mirror.
Answered by
0
Answer:
Different between Convex & Conical
What do you mean by convex?: curved or rounded outward like the exterior of a sphere or circle.: being a continuous function or part of a continuous function with the property that a line joining any two points on its graph lies on or above the graph.
What does the term "conical structure" mean?
Cone structures, also known as spikes or peaks, are common structures produced by femtosecond laser irradiation of materials.
dividing the coefficients while ignoring the origin implies that conical combinations and hulls in projective space can be thought of as convex combinations and convex hulls.
While the convex hull of a compact set is also a compact set, the conical hull is not; for starters, the latter is unbounded. Furthermore, it is not always a closed set: consider a sphere passing through the origin, with the conical hull being an open half-space plus the origin. If, on the other hand, S is a non-empty convex compact set that does not contain the origin, then the convex conical set of 5 is a Closet set
To learn more about refer: https://brainly.in/question/3701908
#SPJ3
Different between Convex & Conical
What do you mean by convex?: curved or rounded outward like the exterior of a sphere or circle.: being a continuous function or part of a continuous function with the property that a line joining any two points on its graph lies on or above the graph.
What does the term "conical structure" mean?
Cone structures, also known as spikes or peaks, are common structures produced by femtosecond laser irradiation of materials.
dividing the coefficients while ignoring the origin implies that conical combinations and hulls in projective space can be thought of as convex combinations and convex hulls.
While the convex hull of a compact set is also a compact set, the conical hull is not; for starters, the latter is unbounded. Furthermore, it is not always a closed set: consider a sphere passing through the origin, with the conical hull being an open half-space plus the origin. If, on the other hand, S is a non-empty convex compact set that does not contain the origin, then the convex conical set of 5 is a Closet set
To learn more about refer: https://brainly.in/question/3701908
#SPJ3
Similar questions