Help 20 points btw............
1 answer:
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Answer:
129
Step-by-step explanation:
Let a and b be two numbers.
We have been given that the greatest common divisor of two positive integers less than 100 is equal to 3. We can represent this information as .
Their least common multiple is twelve times one of the integers. We can represent this information as .
Now, we will use property .
Upon substituting our given values, we will get:
Switch sides:
Now, we need to find a number less than 100, which is co-prime with 12 after dividing by 3.
The greatest multiple of 3 less than 100 is 99, but it is not co-prime with 12 after dividing by 3.
Similarly 96 is also not co-prime with 12 after dividing by 3.
We know that greatest multiple of 3 (less than 100), which is co-prime with 12, is 93.
Let us add 36 and 93 to find the largest possible sum of the required two integers as:
Therefore, the required largest possible sum of the two integers is 129.
Answer:
(B)2
Step-by-step explanation:
Given the ordered pairs
The first value in the pair represents the x-value and the second value represents f(x).
In the pair (2,4)
x=2
f(x)=4
Therefore: f(2)=4.
The value of x when f(x)=4 is 2.