The following function will print the contents of any vector of any type T which overloads the std::ostream::operator<< operator function.
template
std::ostream& print_elements (std::ostream& os, std::vector
os << "{";
for (auto val : vec) os << val << ", ";
return os << "/b/b} ";
}
for (auto val : vec) is known as a range-for statement and can be interpreted as meaning "for each val in vec".
Note that /b is the backspace character. We use it here to backspace over the final comma and space before overwriting with a closing brace and a space.
Example usage:
std::vector
std::vector
print_elements (std::cout, vi);
print_elements (std::cout, vs);
Output:
{1, 3, 5, 7, 9}
{"the", "quick", "brown", "fox"}
A zero vector is a vector whose value in every dimension is zero.
No, the curl of a vector field is a vector field itself and is not required to be perpendicular to every vector field f. The curl is related to the local rotation of the vector field, not its orthogonality to other vector fields.
Yes.
Nobody's finger prints are the same. Every person in the world has different finger prints. Even identical twins have different prints.
no no
The zero vector is not perpendicular to all vectors, but it is orthogonal to all vectors.
A zero vector is a vector whose value in every dimension is zero.
Every vector can be represented as the sum of its orthogonal components. For example, in a 2D space, any vector can be expressed as the sum of two orthogonal vectors along the x and y axes. In a 3D space, any vector can be represented as the sum of three orthogonal vectors along the x, y, and z axes.
The web adress
Every nucleus of every element contains at least 1 proton. Every element except hydrogen also contains neutrons.
Yes, every irrotational vector field is conservative because a vector field being irrotational implies that its curl is zero, which, by one of the fundamental theorems of vector calculus, implies that the vector field is conservative.
No. An empty set is a subset of every set but it is not an element of every set.