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question:Two-thirds of all the animals on my street are cats and the rest are dogs. If there are 300 animals on the street, what's the total number of legs of dogs that are on the street?
answer:First, we need to determine the number of cats and dogs on the street. If two-thirds of the animals are cats, then the remaining (1 - 2/3) = 1/3 are dogs. Now, let's calculate the number of cats and dogs: 1. Number of cats = Total animals * Two-thirds = 300 * (2/3) = 200 2. Number of dogs = Total animals * One-third = 300 * (1/3) = 100 Next, we need to consider the number of legs for each type of animal. Cats and dogs both have 4 legs. So, to find the total number of legs for all the dogs, we multiply the number of dogs by the number of legs per dog: Total dog legs = Number of dogs * Legs per dog = 100 dogs * 4 legs = 400 legs Therefore, there are 400 legs of dogs on the street.,If two-thirds of the animals on the street are cats, then one-third must be dogs. One-third of the animals is 300/3 = 100 dogs. Dogs have 4 legs each, so the total number of dog legs is 100 * 4 = 400. 400 The answer is: 400,First, we need to determine the number of animals that are dogs on the street. To find this number, we can subtract the number of cats from the total number of animals: (2/3) * 300 = 200 cats 300 animals - 200 cats = 100 dogs Now, we know there are 100 dogs on the street. Since a dog has 4 legs, we can multiply the number of dogs by 4 to find the total number of legs: 100 dogs * 4 legs = 400 legs So, there are a total of 400 legs belonging to dogs on the street.
question:If Daniel has 5 jars of juice, each containing 2 liters, and he wants to serve a full glass of juice to each person at a party, with each glass holding up to 250 milliliters of juice, how many full glasses can he serve in total?
answer:First, we need to convert the volume of juice in the jars from liters to milliliters because the glass capacity is given in milliliters. We know that: 1 liter = 1000 milliliters So, 5 jars * 2 liters/jar * 1000 milliliters/liter = 10,000 milliliters Now, we can calculate how many 250-milliliter glasses Daniel can serve: Number of glasses = Total juice (in milliliters) / Capacity of one glass = 10,000 milliliters / 250 milliliters = 40 Daniel can serve 40 full glasses of juice at the party.,Daniel has 5 jars * 2 liters = 10 liters of juice in total. Since 1 liter is equal to 1000 milliliters, Daniel has 10 liters * 1000 milliliters/liter = 10,000 milliliters of juice in total. If each glass can hold up to 250 milliliters of juice, then Daniel can serve 10,000 milliliters / 250 milliliters/glass = 40 full glasses of juice in total. 40 The answer is: 40,Daniel has 5 jars of juice, and each jar contains 2 liters of juice. There are 1000 milliliters in 1 liter, so each jar has 2000 milliliters of juice. In total, Daniel has 5 jars * 2000 milliliters = 10,000 milliliters of juice. Each glass can hold up to 250 milliliters of juice. So, Daniel can serve 10,000 milliliters ÷ 250 milliliters/glass = 40 full glasses of juice.
question:If there are 13 3-year-olds, 20 4-year-olds, 15 5-year-olds, and 22 6-year-olds at a specific Sunday school, and the 3 and 4-year-olds are in one class while the 5 and 6-year-olds are in another class, what is the average size of each class?
answer:To find the average size of each class, we first need to determine the total number of children in each age group and then calculate the total number of children across both age groups. Finally, we'll divide this value by the number of classes (which is 2) to get the average class size. First, let's calculate the total number of children in the 3- and 4-year-old class: 3-year-olds + 4-year-olds = 13 + 20 = 33 Next, we'll calculate the total number of children in the 5- and 6-year-old class: 5-year-olds + 6-year-olds = 15 + 22 = 37 Now, we can find the total number of children across both classes: Total children = 3- and 4-year-olds + 5- and 6-year-olds = 33 + 37 = 70 Since there are two classes, we can now calculate the average class size: Average class size = Total children / Number of classes = 70 / 2 = 35 So, the average size of each class is 35 children.,The total number of 3 and 4-year-olds is 13 + 20 = 33. The total number of 5 and 6-year-olds is 15 + 22 = 37. There are 2 classes, so the average size of each class is (33 + 37) / 2 = 35. 35 The answer is: 35,To find the average size of each class, we need to first determine the total number of students in each class and then divide each total by the number of classes. For the 3-year-olds and 4-year-olds: Total number of students: 13 (3-year-olds) + 20 (4-year-olds) = 33 Number of classes: 1 For the 5-year-olds and 6-year-olds: Total number of students: 15 (5-year-olds) + 22 (6-year-olds) = 37 Number of classes: 1 Now, we can calculate the average class size for each group: Average class size for 3-year-olds and 4-year-olds: 33 students / 1 class = 33 students Average class size for 5-year-olds and 6-year-olds: 37 students / 1 class = 37 students
question:Currently, how old is Talia's father if in seven years Talia will be 20 years old, Talia's mom is currently three times as old as Talia is today, and in three years Talia's father will be the same age as Talia's mom is today?
answer:Talia's father is currently 27 years old. Here's the reasoning: 1. In seven years, Talia will be 20 years old, so currently, she is 13 years old (20 - 7). 2. Talia's mom is three times as old as Talia is today, so her mom is currently 13 x 3 = 39 years old. 3. In three years, Talia's father will be the same age as Talia's mom is today (39), so he is currently 39 - 3 = 36 years old. 4. However, this information contradicts the initial statement that Talia's mom is three times as old as Talia. So, there is an inconsistency in the given data. But since the question asks for Talia's father's current age based on the provided information, the answer would be 36 years old. 5. It is important to note that the given information appears to be inconsistent and may not accurately reflect the actual ages of Talia, her mother, and her father.,Let's identify variables and solve the problem step by step. Let: - T represent Talia's current age - F represent Talia's father's current age - M represent Talia's mother's current age Now, let's translate the information into equations: 1. In seven years, Talia will be 20 years old: T + 7 = 20 2. Talia's mom is currently three times as old as Talia is today: M = 3T 3. In three years, Talia's father will be the same age as Talia's mom is today: F + 3 = M Now we need to solve the system of equations. From equation (1), we have T = 13. This means Talia is currently 13 years old. Now let's plug the value of T into the other equations: 2. Talia's mom is currently three times as old as Talia is today: M = 3(13) = 39 3. In three years, Talia's father will be the same age as Talia's mom is today: F + 3 = 39 From equation (2), we know that M = 39. So, Talia's mother is currently 39 years old. We can now plug this value into equation (3): F + 3 = 39 F = 39 - 3 F = 36 So, Talia's father is currently 36 years old.,If in seven years Talia will be 20 years old, then Talia is currently 20 - 7 = 13 years old. If Talia's mom is currently three times as old as Talia is today, then Talia's mom is currently 13 x 3 = 39 years old. If in three years Talia's father will be the same age as Talia's mom is today, then Talia's father is currently 39 - 3 = 36 years old. Therefore, Talia's father is currently 36 years old. 36 The answer is: 36