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For x = 15, y = 10 and z = 9, find the value of le(x, min(y, x-z), le(9, 8, ma(x, y, z)).
- a)5
- b)9
- c)12
- d)4
Correct answer is option 'B'. Can you explain this answer?
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Verified Answer
For x = 15, y = 10 and z = 9, find the value of le(x, min(y, x-z), le(...
Given expression can be reduced to
le(15, min(10,15-9) , le(9,8,12))
Or le(15,6,1) = 9
le(15, min(10,15-9) , le(9,8,12))
Or le(15,6,1) = 9
Most Upvoted Answer
For x = 15, y = 10 and z = 9, find the value of le(x, min(y, x-z), le(...
Explanation:
Given values:
x = 15
y = 10
z = 9
Calculations:
1. Find the minimum of y and x-z:
min(y, x-z) = min(10, 15-9) = min(10, 6) = 6
2. Find the maximum of x, y, and z:
ma(x, y, z) = max(15, 10, 9) = 15
3. Evaluate the expression:
le(x, min(y, x-z), le(9, 8, ma(x, y, z)) = le(15, 6, le(9, 8, 15))
4. Compare 9 and 8:
le(9, 8) = 0 (as 9 is not less than 8)
5. Evaluate the expression further:
le(15, 6, 0) = 6
Therefore, the value of le(x, min(y, x-z), le(9, 8, ma(x, y, z)) for the given values is 6, which corresponds to option 'b'.
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