Answer:
The first three terms is 64, 32, 16
Step-by-step explanation:
Given
Number of participants = 64
Decrement = 1/2
Required
Find the first three terms
To calculate the first three terms, we make use of the following formula;
Current Term = Previous Term - 1/2 * Previous Term
The first term = Initial number of participants
First Term = 64
Second Term = First Term - 1/2 * First Term
Second Term = 64 - 1/2 * 64
Second Term = 64 - 32
Second Term = 32
Third Term = Second Term - 1/2 * Second Term
Third Term = 32 - 1/2 * 32
Third Term = 32 - 16
Third Term = 16
Hence, the first three terms is 64, 32, 16
Flux is zero since asked in
is
.
Flux is the presence of a pressure field in a detailed physical medium or the glide of electricity through a surface. In electronics, the term applies to any electrostatic field and any magnetic subject. Flux is depicted as "traces" in a plane that contains or intersects electric powered fee poles or magnetic poles.
The definition of flux is a flow of liquid from the body, or a regular movement or exchange. An instance of flux is diarrhea. An example of flux is an ever-converting list of the responsibilities of a particular process. regular or frequent alternate; fluctuation.
Flux is a go-platform computer program that adjusts a show's color temperature in keeping with vicinity and time of day, offering practical respite for the eyes. the program is designed to reduce eye stress at some stage in night-time use, supporting reducing the disruption of sleep patterns.
Our field is IR^3 be,
F= (bz-cy,cx-az,ay-bx)
Now divergence theorem says that Flux can be calculated by

Now let's calculate the divergence of a vector field
F = (ia/ax + ja/ay + k*a/az)*((bz-cy)i+((x-dz))+(ay-bx)*k)
a/ax(bz-cy)+a/ay(cx-az)+a/az(ay-bx)
= 0+0+0
=0
Flux is zero since asked in
is
.
Learn more about Flux here brainly.com/question/26289097
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The maximum of this parabola is (3/4,16).
Therefore since time is on the x-axis, the ball reaches the maximum height at 3/4secs.
And since the height is on the y-axis, the ball will each a maximum height of 16ft.
The answer is 1000 millimeters in one meter