In this task, you're given an article, a question which often contains a blank, four options (associated with "A", "B", "C", "D") and the answer to that question. Your task is to classify whether the given answer is correct or not by providing "Yes" or "No", based on the article.

Q: Article: Howard Dill is a giant among giant pumpkin growers. He grew world champion pumpkins for four years running,from 1979 to 1982, and missed winning the fifth year by only 5 pounds. Today, his Dill Atlantic Giant seeds are sold worldwide to more than 50 seed companies. The pumpkins grown from his Dill Atlantic Giant seeds commonly weigh in at over 1,000 pounds. "I don't have any training in genetics ; it was all trial and error," Dill says. He got his love of pumpkins from his father and has enjoyed growing them for years. Dill still grows giant pumpkins, but not for competition. In the fall, visitors come to enjoy the pumpkins on his 90-acre farm in Nova Scotia, Canada. He plants ten acres of pumpkins for Halloween and two acres of giant pumpkins. One of giant pumpkins was recently baked into 442 pumpkin pies and sold at $5 each for charity. It you want to try growing a giant pumpkin, Dill recommends starting with a soil test and then adding fertilizer as needed. Plant the giant pumpkin seed. A giant pumpkin can gain 15 to 20 pounds a day, so careful watering--every day or two--is necessary. You should wait about 130 days until the pumpkin matures and then you can harvest it. Dill's favorite pumpkin set the Guinness Book record in 1981. It weighted 493.5 pounds. "I've grown them larger since, but that one meant a lot," he remembers. "I never would have imagined ten years ago that there would be a 1,000-pounder, but there are many of them now," says Dill. The 2006 world record holder is Larry Checkon of Pennsylvania. He grew a 1,469 pounder. Dill says, "These world champions are grown from my seeds, so I feel like a winner right along with them."
Question: What can we learn about the world champion pumpkin of 1983?
Options: (A) It weighed over 1,000 pounds. (B) It was missing after the competition. (C) It was 5 pounds heavier than that of 1982. (D) It was 5 pounds heavier than Dill's biggest one that year.
Asnwer: B

A: No
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Q: Article: The most important holiday in spring, especially for Christians, is Easter. This Christian holiday is not on the same date every year,but it's always on a Sunday. It can be any Sunday between March 22 and April 25. Many people celebrate Easter by buying new clothes. Children celebrate by hunting for colored eggs that their parents have hidden around the house. People also give Easter baskets filled with candy and other goodies to one another to celebrate the day. But the holiday is more than new clothes and good things to eat. On Easter, many people go to church to celebrate Jesus' resurrection from the dead. Most people color Easter eggs. Some people hide them. Others just eat them. But no matter what one does with Easter eggs,they are an important Easter tradition throughout the Western world. People from many different cultures celebrate Easter. In both America and Belgium, children look for Easter eggs hidden on lawns and in bushes. In America, children believe the eggs are hidden by the Easter bunny .But in Belgium, the hidden eggs are supposed to have fallen from church bells. In Bulgaria , red Easter eggs are lucky in churches. Bulgarian families also hit these Easter eggs together to see whose is the strongest. The winner looks forward to good fortune that year. Still dozens of other Easter traditions exist. In parts of Austria,for example,children sing from door to door and are rewarded with colorful eggs.
Question: Easter comes _ .
Options: (A) on the same date every year (B) on Sunday on March 22 (C) on Sunday on April 25 (D) on a Sunday between March 22 and April 25
Asnwer: D

A: Yes
****
Q: Article: People appear to be born to calculate. The numerical skills of children develop so early that it is easy to imagine an internal clock of mathematical maturity guiding their growth. Not long after learning to walk and talk, they can set the table with impressive accuracy--one plate, one knife, one spoon, one fork for each of the five chairs. Soon they are capable of noting that they have placed five knives, spoons and forks on the table, and a bit later, that this amounts to fifteen pieces of silverware. Having thus mastered addition, some people expect that if a child were on a desert island at birth and brought back seven years later, he or she could enter a second-grade mathematics class without any serious problems of intellectual adjustment. Of course, the truth is not so simple. This century, the work of psychologists has cast light on the unnoticeable forms of daily learning on which intellectual progress depends. Children were observed as they slowly grasped--or, as the case might be, came across--concepts that adults take for granted, as they refused, for instance, to admit that quantity is unchanged as water pours from a short thick glass into a tall thin one. Psychologists have since proved that young children, asked to count the pencils in a pile, readily report the number of blue or red pencils, but must be persuaded into finding the total. Such studies have suggested that the most basic parts of mathematics are mastered gradually, and with effort. They have also suggested that the very concept of abstract numbers--the idea of a oneness, a twoness, a threeness that applies to any class of object and is a prerequisite for doing anything more mathematically demanding than setting a table--is itself far from natural born.
Question: What does the passage mainly discuss?
Options: (A) The development of mathematical ability in children. (B) Tendency in teaching children mathematics. (C) The use of calculating in child psychology. (D) The basic concepts of mathematics that children must learn.
Asnwer: C

A:
No
****