Does it Look the Same?

How many lines of symmetry does the letter $V$ have?

If you look at the word 'AMA' in a vertical mirror, what will you see?

Which capital letter has only one line of symmetry, and it is horizontal?

If you rotate a vertical rectangle by a $\frac{1}{4}$ turn ($90^{\circ}$), what does it look like?

Which of these letters has exactly one line of symmetry, and it is horizontal?

How many lines of symmetry are there in a standard 'plus' sign shape with unequal arm lengths (like a medical cross)?

If you give the capital letter 'X' a $\frac{1}{4}$ turn, what will happen?

A shape has 4 lines of symmetry. If it is rotated by $\frac{1}{2}$ turn, how many lines of symmetry will the new position have?

A figure looks the same after a $\frac{1}{4}$ turn. If you rotate it by $450^{\circ}$, does it look the same as the original?

Which of the following numbers, when reflected in a mirror placed on its right, results in a different number?

Which word remains the same after a $180^\circ$ rotation?

What is the angle of rotation for a $\frac{1}{10}$ turn?

If you rotate a shape by $90^\circ$ three times in the same direction, the total rotation is:

If the minute hand of a clock moves from 12 to 6, how many degrees has it rotated?

A decorative pattern looks exactly the same after every $1/6$ turn. If this pattern is rotated by a half-turn ($180^\circ$), how many times will it have matched its original position during the rotation? (Do not count the starting position.)

If you rotate a figure $60^\circ$ and it looks the same, what is the fraction of the turn?

Which of these letters has rotational symmetry (looks the same after some turn less than $360^\circ$)?

If a design looks the same after a $\frac{1}{4}$ turn, will it look the same after a $\frac{1}{2}$ turn?

A shape has rotational symmetry of order 3. If we rotate it by $600^\circ$, will it look the same as the original?

A rectangle is rotated by $180^\circ$ clockwise. What is the equivalent counter-clockwise rotation?

How many $\frac{1}{4}$ turns are in three-quarters of a turn?

If you turn a closed book by a $\frac{1}{2}$ turn, the top of the book will now be at the:

Which of these looks different after a $\frac{1}{2}$ turn?

A windmill has 4 sails. After a $\frac{1}{4}$ turn, it looks:

A circle is rotated by $\frac{1}{10}$ of a turn. How does it look?

Which of these figures will look different after a $\frac{1}{2}$ turn?

How many $90^\circ$ turns are needed to rotate a shape $270^\circ$?

If you rotate the digit '1' (drawn as a single vertical stroke) by a $\frac{1}{4}$ turn, it will look like:

A wheel has 8 equal spokes. What is the smallest turn that will make the wheel look exactly the same?

If you turn a vertical line by a $\frac{1}{2}$ turn, it becomes: