Can I please get help on these three questions? Thanks!
2 answers:
<u>Question #1</u><u>:</u>
We need to make sure that we pick one of the answers that have to (180) degree symbol mainly because, this is a 180 degree and not a 90 degree.
So, when solving this kind of problem, We would first want to solve the numbers that are shown.
So, in this case, we solve (31°-40°). And what ever this answer would give us, we would then subtract this by (180°), because this is a (180°) angle.
Your answer:
<u>Question #2:
</u>
This is a right angle, so this would then include that we would use (90°), and not (180°). So, because of this, we would subtract the number that is shown, to the degree of this right angle, which would be 90.
Let's consider!
Your answer:
<u>Question #3:
</u>
This is clear to be simple, when an angle is (vertical), this would automatically make this angle congruent. This would then signify that the answer is (31).
We need to make sure that we pick one of the answers that have to (180) degree symbol mainly because, this is a 180 degree and not a 90 degree.
So, when solving this kind of problem, We would first want to solve the numbers that are shown.
So, in this case, we solve (31°-40°). And what ever this answer would give us, we would then subtract this by (180°), because this is a (180°) angle.
Your answer:
<u>Question #2:
</u>
This is a right angle, so this would then include that we would use (90°), and not (180°). So, because of this, we would subtract the number that is shown, to the degree of this right angle, which would be 90.
Let's consider!
Your answer:
<u>Question #3:
</u>
This is clear to be simple, when an angle is (vertical), this would automatically make this angle congruent. This would then signify that the answer is (31).
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Using geometric sequence concepts, it is found that:
a) The rule is: .
b) An exponential relationship exists between the two variables.
<h3>What is a geometric sequence?</h3>A geometric sequence is a sequence in which the result of the division of consecutive terms is always the same, called common ratio q.
The nth term of a geometric sequence is given by:
In which is the first term.
A geometric sequence represents an exponential relationship between the variables.
In this problem, considering that the first-place finisher wins half of $1.500.000 in total prize money, and each finisher earns half of the one who finished above, the first term and the common ratio are given by:
.
Hence the nth term of the sequence is given by:
More can be learned about geometric sequence concepts at brainly.com/question/11847927
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