Yuting6/geoqa-r1v-8k-rotated huggingface dataset:
Problem: <image>Question: Around the outside of a $4$ by $4$ square, construct four semicircles (as shown in the figure) with the four sides of the square as their diameters.  Another square, $ABCD$, has its sides parallel to the corresponding sides of the original square, and each side of $ABCD$ is tangent to one of the semicircles.  The area of the square $ABCD$ is

<image1>
Answer: 64
Problem: <image>Question: The two wheels shown below are spun and the two resulting numbers are added.  The probability that the sum is even is

<image1>
Choices:
A. $\frac{1}{6}$
B. $\frac{1}{4}$
C. $\frac{1}{3}$
D. $\frac{5}{12}$
E. $\frac{4}{9}$
Answer: D
Problem: <image>Question: Figures $I$, $II$, and $III$ are squares.  The perimeter of $I$ is $12$ and the perimeter of $II$ is $24$.  The perimeter of $III$ is

<image1>
Answer: 36
Problem: <image>Question: Three congruent circles with centers $P$, $Q$, and $R$ are tangent to the sides of rectangle $ABCD$ as shown.  The circle centered at $Q$ has diameter $4$ and passes through points $P$ and $R$.  The area of the rectangle is

<image1>
Answer: 32
Problem: <image>Question: Jane can walk any distance in half the time it takes Hector to walk the same distance.  They set off in opposite directions around the outside of the 18-block area as shown.  When they meet for the first time, they will be closest to

<image1>
Choices:
A. A
B. B
C. C
D. D
E. E
Answer: D
Problem: <image>Question: In the figure, $\angle A$, $\angle B$, and $\angle C$ are right angles.  If $\angle AEB = 40^\circ $ and $\angle BED = \angle BDE$, then $\angle CDE = $

<image1>
Choices:
A. $75^\circ$
B. $80^\circ$
C. $85^\circ$
D. $90^\circ$
E. $95^\circ$
Answer: E
Problem: <image>Question: The area of each of the four congruent L-shaped regions of this 100-inch by 100-inch square is 3/16 of the total area.  How many inches long is the side of the center square?

<image1>
Answer: 50
Problem: <image>Question: The graph shows the distribution of the number of children in the families of the students in Ms. Jordan's English class.  The median number of children in the family for this distribution is

<image1>
Answer: 4
Problem: <image>Question: A plastic snap-together cube has a protruding snap on one side and receptacle holes on the other five sides as shown.  What is the smallest number of these cubes that can be snapped together so that only receptacle holes are showing?

<image1>
Answer: 4
Problem: <image>Question: In parallelogram $ABCD$, $\overline{DE}$ is the altitude to the base $\overline{AB}$ and $\overline{DF}$ is the altitude to the base $\overline{BC}$.   If $DC=12$, $EB=4$, and $DE=6$, then $DF=$

<image1>
Answer: 7.2
Problem: <image>Question: The letters $P$, $Q$, $R$, $S$, and $T$ represent numbers located on the number line as shown.
<image1>

Which of the following expressions represents a negative number?
Choices:
A. $P-Q$
B. $P\cdot Q$
C. $\frac{S}{Q}\cdot P$
D. $\frac{R}{P\cdot Q}$
E. $\frac{S+T}{R}$
Answer: A
Problem: <image>Question: Six different digits from the set
\[\{ 1,2,3,4,5,6,7,8,9\}\]
are placed in the squares in the figure shown so that the sum of the entries in the vertical column is 23 and the sum of the entries in the horizontal row is 12.
The sum of the six digits used is

<image1>
Answer: 29
Problem: <image>Question: Figure $OPQR$ is a square.  Point $O$ is the origin, and point $Q$ has coordinates $(2,2)$.  What are the coordinates for $T$ so that the area of triangle $PQT$ equals the area of square $OPQR$?
<image1>

NOT TO SCALE
Choices:
A. (-6,0)
B. (-4,0)
C. (-2,0)
D. (2,0)
E. (4,0)
Answer: C
Problem: <image>Question: The pie charts below indicate the percent of students who prefer golf, bowling, or tennis at East Junior High School and West Middle School.  The total number of students at East is $2000$ and at West, $2500$.  In the two schools combined, the percent of students who prefer tennis is

<image1>
Choices:
A. $30\%$
B. $31\%$
C. $32\%$
D. $33\%$
E. $34\%$
Answer: C
Problem: <image>Question: The horizontal and vertical distances between adjacent points equal $1$ unit.  The area of triangle $ABC$ is

<image1>
Choices:
A. 1/4
B. 1/2
C. 3/4
D. 1
E. 5/4
Answer: B
Problem: <image>Question: The measure of angle $ABC$ is $50^\circ $, $\overline{AD}$ bisects angle $BAC$, and $\overline{DC}$ bisects angle $BCA$.  The measure of angle $ADC$ is

<image1>
Choices:
A. $90^\circ$
B. $100^\circ$
C. $115^\circ$
D. $122.5^\circ$
E. $125^\circ$
Answer: C
Problem: <image>Question: What fraction of this square region is shaded?  Stripes are equal in width, and the figure is drawn to scale.

<image1>
Choices:
A. $\frac{5}{12}$
B. $\frac{1}{2}$
C. $\frac{7}{12}$
D. $\frac{2}{3}$
E. $\frac{5}{6}$
Answer: C
Problem: <image>Question: $\angle 1 + \angle 2 = 180^\circ $

$\angle 3 = \angle 4$

Find $\angle 4$.

<image1>
Choices:
A. $20^\circ$
B. $25^\circ$
C. $30^\circ$
D. $35^\circ$
E. $40^\circ$
Answer: D
Problem: <image>Question: Each side of the large square in the figure is trisected (divided into three equal parts).  The corners of an inscribed square are at these trisection points, as shown.  The ratio of the area of the inscribed square to the area of the large square is

<image1>
Choices:
A. $\frac{\sqrt{3}}{3}$
B. $\frac{5}{9}$
C. $\frac{2}{3}$
D. $\frac{\sqrt{5}}{3}$
E. $\frac{7}{9}$
Answer: B
Problem: <image>Question: A cube has eight vertices (corners) and twelve edges.  A segment, such as $x$, which joins two vertices not joined by an edge is called a diagonal.  Segment $y$ is also a diagonal.  How many diagonals does a cube have?

<image1>
Answer: 16
Problem: <image>Question: Each corner cube is removed from this $3\text{ cm}\times 3\text{ cm}\times 3\text{ cm}$ cube.  The surface area of the remaining figure is

<image1>
Choices:
A. $19\text{ sq.cm}$
B. $24\text{ sq.cm}$
C. $30\text{ sq.cm}$
D. $54\text{ sq.cm}$
E. $72\text{ sq.cm}$
Answer: D
Problem: <image>Question: Diameter $ACE$ is divided at $C$ in the ratio $2:3$.  The two semicircles, $ABC$ and $CDE$, divide the circular region into an upper (shaded) region and a lower region.  The ratio of the area of the upper region to that of the lower region is

<image1>
Choices:
A. 2:3
B. 1:1
C. 3:2
D. 9:4
E. 5:2
Answer: C
Problem: <image>Question: How many triangles are in this figure? (Some triangles may overlap other triangles.)
<image1>
Answer: 5
Problem: <image>Question: Dots are spaced one unit apart, horizontally and vertically. The number of square units enclosed by the polygon is

<image1>
Answer: 6
Problem: <image>Question: What is the ratio of the area of the shaded square to the area of the large square? (The figure is drawn to scale)

<image1>
Choices:
A. $\frac{1}{6}$
B. $\frac{1}{7}$
C. $\frac{1}{8}$
D. $\frac{1}{12}$
E. $\frac{1}{16}$
Answer: C
Problem: <image>Question: As indicated by the diagram below, a rectangular piece of paper is folded bottom to top, then left to right, and finally, a hole is punched at X.
What does the paper look like when unfolded?
<image1>

<image2>
Choices:
A. A
B. B
C. C
D. D
E. E
Answer: B
Problem: <image>Question: Let $PQRS$ be a square piece of paper. $P$ is folded onto $R$ and then $Q$ is folded onto $S$. The area of the resulting figure is 9 square inches. Find the perimeter of square $PQRS$.
<image1>
Answer: 24
Problem: <image>Question: If the pattern in the diagram continues, what fraction of the interior would be shaded in the eighth triangle?

<image1>
Choices:
A. $\frac{3}{8}$
B. $\frac{5}{27}$
C. $\frac{7}{16}$
D. $\frac{9}{16}$
E. $\frac{11}{45}$
Answer: C
Problem: <image>Question: A rectangular board of 8 columns has squared numbered beginning in the upper left corner and moving left to right so row one is numbered 1 through 8, row two is 9 through 16, and so on.  A student shades square 1, then skips one square and shades square 3, skips two squares and shades square 6, skips 3 squares and shades square 10, and continues in this way until there is at least one shaded square in each column.  What is the number of the shaded square that first achieves this result?

<image1>
Answer: 120
Problem: <image>Question: The diagram shows the miles traveled by bikers Alberto and Bjorn. After four hours, about how many more miles has Alberto biked than Bjorn?

<image1>
Answer: 15
Problem: <image>Question: Six squares are colored, front and back, (R = red, B = blue, O = orange, Y = yellow, G = green, and W = white). They are hinged together as shown, then folded to form a cube. The face opposite the white face is

<image1>
Choices:
A. $\text{B}$
B. $\text{G}$
C. $\text{O}$
D. $\text{R}$
E. $\text{Y}$
Answer: A
Problem: <image>Question: Three flower beds overlap as shown. Bed A has 500 plants, bed B has 450 plants, and bed C has 350 plants. Beds A and B share 50 plants, while beds A and C share 100. The total number of plants is

<image1>
Answer: 1150
Problem: <image>Question: Each of the five numbers 1, 4, 7, 10, and 13 is placed in one of the five squares so that the sum of the three numbers in the horizontal row equals the sum of the three numbers in the vertical column. The largest possible value for the horizontal or vertical sum is

<image1>
Answer: 24
Problem: <image>Question: In trapezoid $ABCD$ , the sides $AB$ and $CD$  are equal. The perimeter of $ABCD$ is

<image1>
Answer: 34
Problem: <image>Question: Figure 1 is called a "stack map." The numbers tell how many cubes are stacked in each position. Fig. 2 shows these cubes, and Fig. 3 shows the view of the stacked cubes as seen from the front.

Which of the following is the front view for the stack map in Fig. 4?
<image1>

<image2>
Choices:
A. A
B. B
C. C
D. D
E. E
Answer: B
Problem: <image>Question: The degree measure of angle $A$  is
<image1>
Answer: 30
Problem: <image>Question: Square $ABCD$  has sides of length 3. Segments $CM$  and $CN$ divide the square's area into three equal parts. How long is segment $CM$ ?

<image1>
Choices:
A. $\sqrt{10}$
B. $\sqrt{12}$
C. $\sqrt{13}$
D. $\sqrt{14}$
E. $\sqrt{15}$
Answer: C
Problem: <image>Question: Points $B$,$D$ , and $J$ are midpoints of the sides of right triangle $ACG$ . Points $K$, $E$, $I$ are midpoints of the sides of triangle , etc. If the dividing and shading process is done 100 times (the first three are shown) and $ AC=CG=6 $, then the total area of the shaded triangles is nearest
<image1>
Answer: 6
Problem: <image>Question: In $1960$ only $5\%$ of the working adults in Carlin City worked at home. By $1970$ the "at-home" work force increased to $8\%$. In $1980$ there were approximately $15\%$ working at home, and in $1990$ there were $30\%$. The graph that best illustrates this is

<image1>
Choices:
A. A
B. B
C. C
D. D
E. E
Answer: E
Problem: <image>Question: Figure $ABCD$ is a square. Inside this square three smaller squares are drawn with the side lengths as labeled. The area of the shaded L-shaped region is

<image1>
Answer: 7
Problem: <image>Question: Three dice with faces numbered 1 through 6 are stacked as shown. Seven of the eighteen faces are visible, leaving eleven faces hidden (back, bottom, between). The total number of dots NOT visible in this view is

<image1>
Answer: 41
Problem: <image>Question: Three-digit powers of 2 and 5 are used in this ''cross-number'' puzzle. What is the only possible digit for the outlined square?
\begin{tabular}{lcl}
\textbf{ACROSS} & & \textbf{DOWN} \\
\textbf{2}. $2^m$ & & \textbf{1}. $5^n$
\end{tabular}
<image1>
Answer: 6
Problem: <image>Question: A block wall $100$ feet long and $7$ feet high will be constructed using blocks that are $1$ foot high and either $2$ feet long or $1$ foot long (no blocks may be cut). The vertical joins in the blocks must be staggered as shown, and the wall must be even on the ends. What is the smallest number of blocks needed to build this wall?

<image1>
Answer: 353
Problem: <image>Question: In triangle $CAT$, we have $\angle ACT = \angle ATC$ and $\angle CAT = 36^\circ$. If $\overline{TR}$ bisects $\angle ATC$, then $\angle CRT =$

<image1>
Choices:
A. $36^\circ$
B. $54^\circ$
C. $72^\circ$
D. $90^\circ$
E. $108^\circ$
Answer: C
Problem: <image>Question: Triangles $ABC$, $ADE$, and $EFG$ are all equilateral. Points $D$ and $G$ are midpoints of $\overline{AC}$ and $\overline{AE}$, respectively. If $AB = 4$, what is the perimeter of figure $ABCDEFG$?

<image1>
Answer: 15
Problem: <image>Question: Consider these two geoboard quadrilaterals. Which of the following statements is true?

<image1>
Choices:
A. $\text{The area of quadrilateral I is more than the area of quadrilateral II.}$
B. $\text{The area of quadrilateral I is less than the area of quadrilateral II.}$
C. $\text{The quadrilaterals have the same area and the same perimeter.}$
D. $\text{The quadrilaterals have the same area, but the perimeter of I is more than the perimeter of II.}$
E. $\text{The quadrilaterals have the same area, but the perimeter of I is less than the perimeter of II.}$
Answer: E
Problem: <image>Question: Three circular arcs of radius $5$ units bound the region shown. Arcs $AB$ and $AD$ are quarter-circles, and arc $BCD$ is a semicircle. What is the area, in square units, of the region?

<image1>
Choices:
A. $25$
B. $10 + 5\pi$
C. $50$
D. $50 + 5\pi$
E. $25\pi$
Answer: C
Problem: <image>Question: A cube has edge length $2$. Suppose that we glue a cube of edge length $1$ on top of the big cube so that one of its faces rests entirely on the top face of the larger cube. The percent increase in the surface area (sides, top, and bottom) from the original cube to the new solid formed is closest to

<image1>
Answer: 17
Problem: <image>Question: If $\angle A = 20^\circ$ and $\angle AFG = \angle AGF$, then $\angle B + \angle D = $

<image1>
Choices:
A. $48^\circ$
B. $60^\circ$
C. $72^\circ$
D. $80^\circ$
E. $90^\circ$
Answer: D
Problem: <image>Question: The area of rectangle $ABCD$ is $72$. If point $A$ and the midpoints of $\overline{BC}$ and $\overline{CD}$ are joined to form a triangle, the area of that triangle is

<image1>
Answer: 27
Problem: <image>Question: To promote her school's annual Kite Olympics, Genevieve makes a small kite and a large kite for a bulletin board display. The kites look like the one in the diagram. For her small kite Genevieve draws the kite on a one-inch grid. For the large kite she triples both the height and width of the entire grid.
<image1>


What is the number of square inches in the area of the small kite?
Answer: 21
Problem: <image>Question: <image1>

Genevieve puts bracing on her large kite in the form of a cross connecting opposite corners of the kite. How many inches of bracing material does she need?
Answer: 39
Problem: <image>Question: <image1>

The large kite is covered with gold foil. The foil is cut from a rectangular piece that just covers the entire grid. How many square inches of waste material are cut off from the four corners?
Answer: 189
Problem: <image>Question: Points $A, B, C$ and $D$ have these coordinates: $A(3,2), B(3,-2), C(-3,-2)$ and $D(-3, 0)$. The area of quadrilateral $ABCD$ is

<image1>
Answer: 18
Problem: <image>Question: A square piece of paper, 4 inches on a side, is folded in half vertically. Both layers are then cut in half parallel to the fold. Three new rectangles are formed, a large one and two small ones. What is the ratio of the perimeter of one of the small rectangles to the perimeter of the large rectangle?
<image1>
Choices:
A. $\frac{1}{3}$
B. $\frac{1}{2}$
C. $\frac{3}{4}$
D. $\frac{4}{5}$
E. $\frac{5}{6}$
Answer: E
Problem: <image>Question: Car M traveled at a constant speed for a given time. This is shown by the dashed line. Car N traveled at twice the speed for the same distance. If Car N's speed and time are shown as solid line, which graph illustrates this?

<image1>
Choices:
A. A
B. B
C. C
D. D
E. E
Answer: D
Problem: <image>Question: Points $R, S$ and $T$ are vertices of an equilateral triangle, and points $X, Y$ and $Z$ are midpoints of its sides. How many noncongruent triangles can be drawn using any three of these six points as vertices?

<image1>
Answer: 4
Problem: <image>Question: Each half of this figure is composed of 3 red triangles, 5 blue triangles and 8 white triangles. When the upper half is folded down over the centerline, 2 pairs of red triangles coincide, as do 3 pairs of blue triangles. There are 2 red-white pairs. How many white pairs coincide?

<image1>
Answer: 5
Problem: <image>Question: A birdbath is designed to overflow so that it will be self-cleaning. Water flows in at the rate of 20 milliliters per minute and drains at the rate of 18 milliliters per minute. One of these graphs shows the volume of water in the birdbath during the filling time and continuing into the overflow time. Which one is it?

<image1>
Choices:
A. $\text{A}$
B. $\text{B}$
C. $\text{C}$
D. $\text{D}$
E. $\text{E}$
Answer: A
Problem: <image>Question: The students in Mrs. Sawyer's class were asked to do a taste test of five kinds of candy. Each student chose one kind of candy. A bar graph of their preferences is shown. What percent of her class chose candy E?

<image1>
Answer: 20
Problem: <image>Question: $\textbf{Juan's Old Stamping Grounds}$
Juan organizes the stamps in his collection by country and by the decade in which they were issued.  The prices he paid for them at a stamp shop were: Brazil and France, 6 cents each, Peru 4 cents each, and Spain 5 cents each.  (Brazil and Peru are South American countries and France and Spain are in Europe.)
<image1>

How many of his European stamps were issued in the '80s?
Answer: 24
Problem: <image>Question: $\textbf{Juan's Old Stamping Grounds}$
Juan organizes the stamps in his collection by country and by the decade in which they were issued.  The prices he paid for them at a stamp shop were: Brazil and France, 6 cents each, Peru 4 cents each, and Spain 5 cents each.  (Brazil and Peru are South American countries and France and Spain are in Europe.)
<image1>
In dollars and cents, how much did his South American stampes issued before the '70s cost him?
Choices:
A. $\textdollar 0.40$
B. $\textdollar 1.06$
C. $\textdollar 1.80$
D. $\textdollar 2.38$
E. $\textdollar 2.64$
Answer: B
Problem: <image>Question: $\textbf{Juan's Old Stamping Grounds}$
Juan organizes the stamps in his collection by country and by the decade in which they were issued.  The prices he paid for them at a stamp shop were: Brazil and France, 6 cents each, Peru 4 cents each, and Spain 5 cents each.  (Brazil and Peru are South American countries and France and Spain are in Europe.)
<image1>

The average price of his '70s stamps is closest to
Choices:
A. $3.5 \text{ cents}$
B. $4 \text{ cents}$
C. $4.5 \text{ cents}$
D. $5 \text{ cents}$
E. $5.5 \text{ cents}$
Answer: E
Problem: <image>Question: A sequence of squares is made of identical square tiles. The edge of each square is one tile length longer than the edge of the previous square. The first three squares are shown. How many more tiles does the seventh square require than the sixth?

<image1>
Answer: 13
Problem: <image>Question: Which of the following polygons has the largest area?

<image1>
Choices:
A. $\text{A}$
B. $\text{B}$
C. $\text{C}$
D. $\text{D}$
E. $\text{E}$
Answer: E
Problem: <image>Question: Right isosceles triangles are constructed on the sides of a 3-4-5 right triangle, as shown.  A capital letter represents the area of each triangle.  Which one of the following is true?

<image1>
Choices:
A. $X+Z=W+Y$
B. $W+X=Z$
C. $3X+4Y=5Z$
D. $X+W=\frac{1}{2}(Y+Z)$
E. $X+Y=Z$
Answer: E
Problem: <image>Question: The area of triangle $ XYZ$ is 8 square inches.  Points $ A$ and $ B$ are midpoints of congruent segments $ \overline{XY}$ and $ \overline{XZ}$.  Altitude $ \overline{XC}$ bisects $ \overline{YZ}$.  What is the area (in square inches) of the shaded region?
<image1>
Choices:
A. $1\frac{1}{2}$
B. $2$
C. $2\frac{1}{2}$
D. $3$
E. $3\frac{1}{2}$
Answer: D
Problem: <image>Question: Six cubes, each an inch on an edge, are fastened together, as shown.  Find the total surface area in square inches.  Include the top, bottom and sides.

<image1>
Answer: 26
Problem: <image>Question: A portion of a corner of a tiled floor is shown.  If the entire floor is tiled in this way and each of the four corners  looks like this one, then what fraction of the tiled floor is made of darker tiles?

<image1>
Choices:
A. $\frac{1}{3}$
B. $\frac{4}{9}$
C. $\frac{1}{2}$
D. $\frac{5}{9}$
E. $\frac{5}{8}$
Answer: B
Problem: <image>Question: Given the areas of the three squares in the figure, what is the area of the interior triangle?

<image1>
Answer: 30
Problem: <image>Question: $\textbf{Bake Sale}$
Four friends, Art, Roger, Paul and Trisha, bake cookies, and all cookies have the same thickness. The shapes of the cookies differ, as shown.

$\circ$ Art's cookies are trapezoids:
<image1>

$\circ$ Roger's cookies are rectangles:
<image2>

$\circ$ Paul's cookies are parallelograms:
<image3>

$\circ$ Trisha's cookies are triangles:
<image4>

Each friend uses the same amount of dough, and Art makes exactly 12 cookies. Who gets the fewest cookies from one batch of cookie dough?
Choices:
A. $\text{Art}$
B. $\text{Roger}$
C. $\text{Paul}$
D. $\text{Trisha}$
E. $\text{There is a tie for fewest.}$
Answer: A
Problem: <image>Question: $\textbf{Bake Sale}$
Four friends, Art, Roger, Paul and Trisha, bake cookies, and all cookies have the same thickness. The shapes of the cookies differ, as shown.

$\circ$ Art's cookies are trapezoids:
<image1>

$\circ$ Roger's cookies are rectangles:
<image2>

$\circ$ Paul's cookies are parallelograms:
<image3>

$\circ$ Trisha's cookies are triangles:
<image4>

Each friend uses the same amount of dough, and Art makes exactly 12 cookies. Art's cookies sell for 60 cents each. To earn the same amount from a single batch, how much should one of Roger's cookies cost in cents?
Answer: 40
Problem: <image>Question: $\textbf{Bake Sale}$
Four friends, Art, Roger, Paul and Trisha, bake cookies, and all cookies have the same thickness. The shapes of the cookies differ, as shown.

$\circ$ Art's cookies are trapezoids:
<image1>

$\circ$ Roger's cookies are rectangles:
<image2>

$\circ$ Paul's cookies are parallelograms:
<image3>

$\circ$ Trisha's cookies are triangles:
<image4>

Each friend uses the same amount of dough, and Art makes exactly 12 cookies. How many cookies will be in one batch of Trisha's cookies?
Answer: 24
Problem: <image>Question: Fourteen white cubes are put together to form the figure on the right. The complete surface of the figure, including the bottom, is painted red. The figure is then separated into individual cubes. How many of the individual cubes have exactly four red faces?

<image1>
Answer: 6
Problem: <image>Question: A figure is constructed from unit cubes. Each cube shares at least one face with another cube. What is the minimum number of cubes needed to build a figure with the front and side views shown?

<image1>
Answer: 4
Problem: <image>Question: Each of the twenty dots on the graph below represents one of Sarah's classmates.  Classmates who are friends are connected with a line segment.  For her birthday party, Sarah is inviting only the following:  all of her friends and all of those classmates who are friends with at least one of her friends.  How many classmates will not be invited to Sarah's party?
<image1>
Answer: 6
Problem: <image>Question: The area of trapezoid $ ABCD$ is $ 164 \text{cm}^2$.  The altitude is $ 8 \text{cm}$, $ AB$ is $ 10 \text{cm}$, and $ CD$ is $ 17 \text{cm}$.  What is $ BC$, in centimeters?
<image1>
Answer: 10
Problem: <image>Question: The following figures are composed of squares and circles. Which figure has a shaded region with largest area?
<image1>
Choices:
A. $\text{A only}$
B. $\text{B only}$
C. $\text{C only}$
D. $\text{both A and B}$
E. $\text{all are equal}$
Answer: C
Problem: <image>Question: In the pattern below, the cat (denoted as a large circle in the figures below) moves clockwise through the four squares  and the mouse (denoted as a dot in the figures below) moves counterclockwise through the eight exterior segments of the four squares.
<image1>

If the pattern is continued, where would the cat and mouse be after the 247th move?
Choices:
A. <image2>
B. <image3>
C. <image4>
D. <image5>
E. <image6>
Answer: A