Geometry is a branch of logic.

Logic is a branch of geometry.

Geometry and logic are two separate fields of mathematics.

Geometry and logic are closely related fields of mathematics.

Proving theorems about geometric figures

Developing new methods for solving geometric problems

Designing computer graphics

All of the above

A proof that uses geometric figures to illustrate the steps of the proof

A proof that uses logical symbols to represent the steps of the proof

A proof that uses both geometric figures and logical symbols

None of the above

A physical representation of a geometric figure

A mathematical representation of a geometric figure

A computer simulation of a geometric figure

All of the above

A geometric theorem is a statement that has been proven to be true, while a geometric conjecture is a statement that has not been proven to be true.

A geometric theorem is a statement that is true for all cases, while a geometric conjecture is a statement that is true for some cases.

A geometric theorem is a statement that is based on logical reasoning, while a geometric conjecture is a statement that is based on intuition.

None of the above

In a right triangle, the square of the hypotenuse is equal to the sum of the squares of the other two sides.

In a right triangle, the square of the longest side is equal to the sum of the squares of the other two sides.

In a right triangle, the square of the shortest side is equal to the sum of the squares of the other two sides.

None of the above

An algorithm for finding the greatest common divisor of two integers.

An algorithm for finding the least common multiple of two integers.

An algorithm for solving linear equations.

None of the above

A principle that states that if a statement is true for some integer $n$, then it is true for all integers greater than $n$.

A principle that states that if a statement is true for some integer $n$, then it is true for all integers less than $n$.

A principle that states that if a statement is true for some integer $n$, then it is true for all integers equal to $n$.

None of the above

A mapping that preserves the distance between points.

A mapping that preserves the angles between lines.

A mapping that preserves both the distance between points and the angles between lines.

None of the above

A geometric transformation that preserves the shape of a figure.

A geometric transformation that preserves the size of a figure.

A geometric transformation that preserves both the shape and size of a figure.

None of the above

A similarity transformation that preserves the orientation of a figure.

A similarity transformation that reverses the orientation of a figure.

A geometric transformation that preserves the distance between points.

None of the above

A congruence transformation that preserves the distance between points.

A congruence transformation that reverses the orientation of a figure.

A geometric transformation that preserves the distance between points.

None of the above

An isometry that flips a figure over a line.

An isometry that rotates a figure around a point.

An isometry that translates a figure along a line.

None of the above

An isometry that rotates a figure around a point.

An isometry that flips a figure over a line.

An isometry that translates a figure along a line.

None of the above

An isometry that translates a figure along a line.

An isometry that rotates a figure around a point.

An isometry that flips a figure over a line.

None of the above