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Designer: {&}Evalicious-Basecode: doughnutcrazy |
Maths;; Difference remains the same This concept applies to a lot of stuff. It is just if you can see it or not.
Now let's look at the below example for AGE:
When we have an age question, note that when some one is older by one year, the other person also grows old by 1 year. In this case, for example, 2 years later, Aminah's mother will be 40 years old whereas Aminah will be 10 years old. When the same number increase/decreases, the difference remains the same. Thus, now we have to find the difference between Aminah's mother and Aminah herself. 38 - 8 = 30 Then we draw a model to explain the relationship between Aminah and her mother's age.
Now, it is obvious that 2 units is 30. (3units - 1 unit = 2 units) Thus, find 1 unit. 30 / 2 = 15 You can either choose Aminah or Aminah's mother to compare. I chose Aminah because it is easier. We have to find the grey shaded part (indicated in the model). So, we take 15-8, 8 comes from the age at first. 15 - 8 = 7 But wait, want to check if your answer is correct? Well then, let's take Aminah's mother model to compare. Since 1 unit is 15, we find 3 units. 15 x 3 = 45 Then we minus the age she had at first again, which is 38. 45 - 38 = 7 So, it is absolutely correct that the final answer is 7. |
