find the rule please

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find the rule please

1/8,1/4,3/8,1/2,5/8 what is the rule of this sequences

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Find the rule. Solve for n. help please X Y 3 5 4 7 n 11 8 15 ...

Find the rule. Solve for n. help please - 2901555. 1. Log in Join now Katie; a few seconds ago; Hi there! Have questions about your homework? At Brainly, there are 60 ...
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Find a rule? :( please? - Weknowtheanswer

Find a rule? :( please? Find answers now! No. 1 Questions & Answers Place. More questions about Science & Mathematics, Mathematics
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Help Me Find the Rules (Please) | Source of the Nile ...

If anyone has a PDF or scan of the rules for this game, I would greatly appreciate it. I recently traded for it, but have somehow misplaced the rules while reading them.
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Please find the complete rules and regulations online at

Please find the complete rules and regulations online at In the event that a printed edition might list a ...
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Find The Limit Using L'hospital Rule, Please! Lim ... |

find the limit using l'hospital rule, please! lim x-> 0 (lnx-lnsinx) ... Get this answer with Chegg Study View this answer. OR. Find your book.
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All, Please find below the anticipated rules of the ABC ...

Please find below the anticipated rules of the ABC resulting from the implementation of Public T ... Please note that these . anticipated rules.
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x: -2,-1, 0, 1, 2 ------------------- y: 9, 4,-1,-6,-11 find ...

Math I need some help on this function rule question please. 8.) Find the function rule. x: -2 -1 0 1 2 y: 9 4 -1 -6 -11 I'm having a really hard time figuring this out.
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Attached please find or Please find attached | WordReference ...

Attached please find or Please find attached. Discussion in 'English Only' started by amandaincanada, Dec 20, ... Remember, we have a one topic-per-thread rule.
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Inbox rules in Outlook - Outlook

Create Inbox rules in Outlook Web App to automatically perform specific actions on messages as they arrive, based on your criteria.
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Suggested Questions And Answer :

I need my word problem solved now and I need to know how to do it for the future

its a simultaneous equation A university bookstore recently sold a wirebound graph-paper notebook for $0.88, and a college-ruled notebook for $2.38. At the start of spring semester, a combination of 50 of these notebooks were sold for a total of $59.00. How many of each type were sold? PLEASE HE
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Find the interior angle of the triangle with vertices A=(3,2) B=(4,5) C=(-1,-1)

There are three interior angles, all of which can be found. First, the length of the sides. CA=5, because we can use Pythagoras and the coordinates and of points A and C: AC^2=(2-(-1))^2+(3-(-1))^2=9+16, so AC=sqrt(25)=5. Similarly, BC=sqrt(61) and AB=sqrt(10), using the coords of B and C, and A
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please helpppp

You use the cosine rule to find BC: BC^2=7^2+8^2-2*7*8cos48=113-112*0.6691=38.057cm. So BC=sqrt(38.057)=6.17cm approx. Use the sine rule to find BCA: sinBCA/7=sin48/BC=0.12046, so sinBCA=7*0.12046=0.8432, making BCA=57.48° approx.
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What is the function rule for (0, 4) (3, 8) (4, 28/3) (5, 32/3)

If the points lie on a line then there will be constant gradient or slope. Let's see. Call the points A, B, C and D in order. The slope between A and B=(8-4)/(3-0)=4/3. The slope between B and C=(28/3-8)/(4-3)=(28-24)/3*1=4/3. The slope between C and D=(32/3-28/3)/(5-4)=4/3. The function is f(x)
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1 = 6 * tan(x) * { 1 - [1 / (( 5 - 4*cos(x))^1/2)]} Find x:

The actual answer is x=34.9868 degrees approximately. How do we get that? The first observation is that in a triangle ABC, where b=AC=2 and c=AB=1 and angle BAC=x, the cosine rule tells us that a^2=b^2+c^2-2bccosA=5-4cosx. Therefore a=sqrt(5-4cosx). So 1=6tanx(1-1/a)=6tanx(a-1)/a and
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how many ways are there to add and get the sum of 180

There are an infinite number of ways to get 180 from two numbers, if we count decimals and fractions as well as other real numbers; but if we are limited to positive integers greater than zero and just the sum of two of them, we are limited to x and 180-x. If we also exclude 90+90 because
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Using the following values, find the approximate value of h'(x) at x=1.35

Question: Using the following values, find the approximate value of h'(x) at x=1.35. Where h(x) = f(g)(x). Here we use the chain rule. If h(x) = f(g) and g() is a function of x, then dh/dx = (df/dg).(dg/dx) To find h'(x) at x = 1.35, we need h'(x) = (df(g)/dg).(dg(x)/dx) at x =
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h(x)=f(g(x)) is a differentiable function

Question: Using the following values, find the approximate value of h'(x) at x=1.35. Where h(x) = f(g)(x). I'm assuming that you made a typo in your entry of the last line of data. You entered: if x=1.35, g(x)=1.40. It should be: if x=1.40, g(x)=2.9.   Here we use the chain
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The Chain Rule problem find the points on the horizontal tangent line

f'(x)=-2sin(x)-2cos(x)sin(x). f'(x)=0 when the tangent line is horizontal. This means that sin(x)(1+cos(x))=0, so x=0, (pi), 2(pi). The corresponding values of f(x) are given by f(2(pi))=f(0)=2+1=3; f((pi))=-2+1=-1. So the points are (0,3), ((pi),-1), (2(pi),3).
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What is the answer to this sequence using the nth term: 36,33,30,27,24,21,18?

term(n)=39-3n n start at 1  & inkreez bi 1...1, 2, 3, 4 YES the numbers go DOWN its legal
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