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jyothi2603 jyothi2603
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Posts: 356
Rep: 1 0
6 years ago
Who often plays the most powerful role in determining the typical individual's food choices?
 a. the father
 b. siblings
 c. the mother
  d. friends
 e. coworkers

Q. 2

Helen is ordering a pizza for her family. Which topping(s) would be the best choice as a good low-calorie selection?
 a. green peppers, mushrooms, and onions
  b. pepperoni
 c. sausage
 d. extra cheese
 e. Canadian bacon

Q. 3

A double cheeseburger with bacon contains 44 grams of protein, 28 grams of carbohydrate, and 39 grams of fat. What percentage of calories in the sandwich comes from fat?
 a. 28 percent
 b. 55 percent
 c. 74 percent
 d. 82 percent
 e. There is not sufficient information to determine the percentage of calories from fat.

Q. 4


  Carly is an overweight 21 year old who is committed to good health after taking a nutrition course. She realizes that being a savvy shopper is part of the process and decides to learn how to look more critically at food labels. She picks up two different boxes of ready-to-eat breakfast cereal and sees the food labels shown in Figure 1 (see following page). Help Carly evaluate these 2 breakfast cereals.
 
Q. 5

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 />
  Which of the following statements is incorrect about the two cereals?
  a. A serving of either cereal provides the same amount of vitamin A.
  b. Only cereal 1 can be labeled as being a good source of fiber.
  c. Cereal 1 provides less fiber and more protein than cereal 2.
  d. Both cereals can be labeled as low in sodium.
 
"

Q. 6

Which objective is included in Healthy People 2020?
 a. Reduce consumption of high-fiber snacks.
 b. Reduce rates of iron deficiency.
 c. Decrease the proportion of visits to the doctor.
 d. Decrease the amount of food available toobese households.
 e. Increase muscle-building activities over aerobic activities in adults.

Q. 7

Susan is deciding what to order for lunch at the fast-food restaurant near her school. Which combination would you recommend as the best nutritional selection?
 a. a grilled chicken sandwich with mustard and side salad with vinaigrette
  b. a fried chicken sandwich with mayonnaise and side salad with dressing
  c. a fish patty sandwich with tarter sauce and baked potato with butter
  d. a cheeseburger and a milkshake
 e. nachos with extra guacamole and less sour cream
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Raudhatul i.Raudhatul i.
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jyothi2603 Author
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6 years ago
Good timing, thanks!
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Yesterday
I appreciate what you did here, answered it right Smiling Face with Open Mouth
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2 hours ago
Brilliant
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