It is possible to construct an infinite number of lines through any line at a given point. You will not be able to physically draw them, but a filled in circle will all have rays that intersect the line at the same point.
Complement of a given angle = (90 - given angle) Supplement of a given angle = (180 - given angle)
Yes. That's always possible, but there's only one of them.
With the information that is available from the question, it is impossible.
Adjust the compass to the given line segment then construct the circle.
It is possible to construct an infinite number of lines through any line at a given point. You will not be able to physically draw them, but a filled in circle will all have rays that intersect the line at the same point.
upon itself
upon itself
Complement of a given angle = (90 - given angle) Supplement of a given angle = (180 - given angle)
Yes. That's always possible, but there's only one of them.
P(A given B')=[P(A)-P(AnB)]/[1-P(B)].
With the information that is available from the question, it is impossible.
Adjust the compass to the given line segment then construct the circle.
To construct a perpendicular segment through a given point using paper folding, start by folding the paper in half to create a crease that represents a line. Then, unfold the paper and fold it such that the given point lies on the crease, ensuring that the crease is perpendicular to the original fold. Finally, the intersection of the two creases will provide the desired perpendicular segment through the point. This method utilizes the properties of folds to achieve precise angles without the need for measurements.
What is the name given to philosophers who construct their ethical approaches with mixed approaches?
the answer is complement
Equilateral triangles