Which smallest number is subtracted from the number 12675 to make it a perfect square?
1 answer:
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The equation which is results from applying the secant and tangent segment theorem to the provided figure is,
The secant-tangent theorem tells the relation of the line segment made by a tangent and the secant lines with the connected circle.
According to this theorem, if the tangent and secant segments are drawn from an exterior point, then the square of this tangent segment is equal to the product of the secant segment and the line segment from that exterior point.
The image of the given problem is attached below. In the attached image, the tangent is given as,
The secant is shown in the image has the value,
Now according to the secant tangent theorem,
Hence, the equation which is results from applying the secant and tangent segment theorem to the provided figure is,
Learn more about the secant-tangent segment theorem here;
Answer:
The sum of the series is 44.
Step-by-step explanation:
Sigma notation. I just had a test on this, so this is pretty good timing.
Below the sigma, we see that k = 1. This means that 1 is the number you would substitute for k into the expression on the right to get the first term. In this case, the first term is -2. (2(1)² - 4)
Now, we can also find out the number of terms in the series by subtracting 1 (taken from k = 1) from the number on top of the sigma, 4, and then adding 1 to it.
4 - 1 + 1 = 4. This means there are 4 terms in the series.
See the remaining work in the attached file. You should get that the sum of the series is 44.
Hope this helps!
