Answer:
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Explanation:
Given
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Required
The result when
and
Analyzing the given instruction
a*=(++a)/(6)+(b++3)
Single out and solve the expressions in bracket
(++a) = a -- When the ++ operator appears before an operand, it is called pre increment. meaning that the operation will be done before the operand will be incremented.
So: in this case: ++a = a

The operator, as used in that statement is the same as: b + 3.
So:
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


The above expression is calculated as:
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So:
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When shooting panoramic you would want to control the exposure yourself, much rather than the camera..... A panoramic is one big picture correct, so you would want all of them to be the same exposure level, now some cameras may lock on, and others may not......your correct answer would be TRUE does this make sense?
Which generation is called the new silent generation?
A. Generation X
<u>B. the homelander generation </u>
C. the millennial generation
D. the boom generation
Answer:
The correct option is A
Explanation:
In project management, earliest finish time for activity A refers to the earliest start time for succeeding activities such as B and C to start.
Assume that activities A and B comes before C, the earliest finish time for C can be arrived at by computing the earliest start-finish (critical path) of the activity with the largest EF.
That is, if two activities (A and B) come before activity C, one can estimate how long it's going to take to complete activity C if ones knows how long activity B will take (being the activity with the largest earliest finish time).
Cheers!