To find the fraction of animals that are birds of prey, multiply the fraction of animals that are birds, 3/28, by the fraction of those birds that are birds of prey, 4/15, giving (3*4)/(28*15) = 12/420. This simplifies to 1/35. Hence, 1/35 of the animals are birds of prey.
The question is asking for the fraction of animals that are birds of prey. From the problem, we are given that 3/28 of the animals are birds and 4/15 of these birds are birds of prey. To find the fraction of animals that are birds of prey, we need to multiply these two fractions: (3/28) * (4/15).
The method of multiplying fractions involves multiplying the numerators together and the denominators together. So, in this case, the numerator would be 3 * 4 and the denominator would be 28 * 15.
Therefore, the fraction of birds that are birds of prey is (3*4)/(28*15) = 12/420. This fraction can be simplified by dividing both the numerator and the denominator by their greatest common factor which is 12, yielding to 1/35. Hence, 1/35 of the animals are birds of prey.
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The expression 8/f represents how many pieces of candies each of Nellie's friends received when she divided 8 pieces of candy equally among them.
The problem presented involves dividing a certain number of items (candies) evenly among a certain number of people (friends). This situation deals with division, a basic concept in mathematics. If Nellie has 8 pieces of candy and wants to split it equally among f friends, each friend would receive 8/f pieces of candy. This is because division is the process of partitioning a quantity into equal parts, so dividing 8 candies by the number of friends will give the pieces each friend will get.
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Answer:
2/15
Step-by-step explanation:
p(first white)=4/10=2/5;
P(second white)=3/9=1/3;
P(both white)=2/5 x 1/3=2/15
An
1/2
Step-by-step explanation:
There are 10 balls total and two balls are removed and not replaced so your fraction is 4/8 but you need to simplify it to 1/2
Maximum area of the rectangle is
Explanation:
Considering the dimensions to be in cm
Putting the value of x = 3
Therefore, maximum area of the rectangle is