5

1 3 9 ? 8_ G...

Question

1 3 9 ? 8_ G

1 3 9 ? 8_ G



Answers

$$ g(1) $$ $$ g(1) $$

This question gives us a sequence and asked us to determine a formula. What we know that the numerator for each term is one, and the denominators essentially add the numbers after each other times, too. So, as we said, the numerator is one and the denominator times two minus one and this works. If you plug in 1 to 3, you'll got 1 1/3 1 fifth onwards.

In this problem I can write the value of one DG is required to 10 to the power minus one ground. So I will use this value to simplify this problem. So therefore I can write the value of one dizzy is equal to one B. D. Multiplication and 10 to the power minus one graham by one digit. On solving it further I can write the expression as one DG by one DG, multiplication, 10 to the power minus one ground. So the same value. This value, this value get cancelled out. And on further simplification I can devaluate one by 10 g which is equal to 0.1 g as the answer for this problem. I hope you understand the solution.

And this problem, we're being asked to multiply the to buy no meals using the foil method. Remember, the letters in the word foil tells us which terms need to get multiplied. So let's start with the letter F that tells us we need to multiply the first terms, which in this case means we have to multiply three a times A, which is three a square. Next, Theo stands for the outside terms, so we have to multiply three a times negative nine, which is negative. 27 a the I stands for the inside terms. So we multiply negative one times a which is negative one, eh? And then l stands for the last terms. So we multiply negative one times Negative nine, which is positive night now. To simplify, we have to combine any light pairs of, like terms while our only light terms are these two middle terms. So I'm gonna bring down the first term three a squared. Then we combine Negative 27 a minus one A which is negative 28 a. And then we bring down the last year Positive night. So our final answer is

The neighbors. This nature convertible metrics says. If the determinant A you go to zero and eight and 19 vertical first, let's take the determinant of this matrix convertible. So if you do reduction to find determining into matrix, you could see that it's not increase zero. That implies a irritable now to find actual interested in a We used the algorithm where you have this set appear. He had the nature to a It's separated. You have identity matrix. So if identity major for two by two now, let's just produce decide Instead, identity matrix in this side here will turn into a dangerous you do reduction. You get 41 when the road is always during going before my flight Before then you scale the first row to get 11 of the 41 before No, you can divide the second room by veritable force multiplied. I wrote to you even wrote here time for 31. When you do that, you get 111 when I'm here. It was before and now we can cancel this issue here by north applying. I wrote to you by minus one before and then adding to brew one. Now we have to decide identity matrix and decide becomes in verses matrix here


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