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Geometry_Word_Problems/429585: In circle O, the m angle DOG = 92° and the length of arc DG is 16. Calculate the length of the radius. Use 3.14 for π. How would you find this? Do not tell me the answer but show me how one would accomplish this problem. 1 solutions
Answer 298370 by Alan3354(30968) on 2011-03-31 13:26:57 (Show Source):
You can put this solution on YOUR website!In circle O, the m angle DOG = 92° and the length of arc DG is 16. Calculate the length of the radius. Use 3.14 for π. How would you find this? Do not tell me the answer but show me how one would accomplish this problem.
-----------------
 total circumference

r =~ 9.964
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Using radians is recommended, as the other tutor did.
It simplifies things, tho they're scary at first.
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Linear_Algebra/429582: Use Linear Combinations to solve the Linear System
2-7x=9y
2y-4x=6
I dont get how you use linear combinations to solve this. My book doesn't explain things into detail and my teacher doesn't either. Thanks! 1 solutions
Answer 298367 by Alan3354(30968) on 2011-03-31 13:17:30 (Show Source):
You can put this solution on YOUR website!Use Linear Combinations to solve the Linear System
2-7x=9y
2y-4x=6
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Not sure what you mean by combinations. I'll use elimination, which in a way combines the 2 eqns.
2-7x=9y
2y-4x=6
--------
9y+7x = 2 eqn 1
1y-2x = 3 eqn 2 divided by 2
----------
9y + 7x = 2 eqn 1
9y -18x = 27 eqn 2 divided by 2 then x9
---------- Subtract
0y +25x = -25
x = -1
---------
1y-2x = 3 Sub for x
y + 2 = 3
y = 1
That's it.
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Exponents/429584: Rewrite the expression using positive exponents 2x/y^-2 1 solutions
Answer 298363 by Alan3354(30968) on 2011-03-31 13:02:29 (Show Source):
You can put this solution on YOUR website!Rewrite the expression using positive exponents 2x/y^-2
-----------------

Multiply NUM and DEN by y^2
= 
= 
--------------
As a shortcut, moving a factor or term from the NUM to the DEN or vice versa changes its sign.
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Radicals/428450: Hello. I am having serious difficulties with the following problem; I must have tried solving it a few times, but my answer is still very different from the book. Please help me solve it. Thank you.
[(x-y)/({(x)^(3)*y}-{2(x)^(2)*(y)^(2)}+{x*(y)^(3)})]^(1/2) 1 solutions
Answer 297807 by Alan3354(30968) on 2011-03-28 22:04:10 (Show Source):
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Radicals/428230: how do you simplify a raadical expression like the square root of 200, mandi.williford@yahoo.com thank you 1 solutions
Answer 297703 by Alan3354(30968) on 2011-03-28 16:34:47 (Show Source):
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Triangles/428179: If 3/8 of the perimeter of an equilateral triangle is 6ft, what is the length of one side? and how did you get the answer? 1 solutions
Answer 297688 by Alan3354(30968) on 2011-03-28 15:26:09 (Show Source):
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logarithm/428156: solve for T using the rules of logarithms, round answer to three decimal places:
6^T=5^T+1 1 solutions
Answer 297670 by Alan3354(30968) on 2011-03-28 14:23:03 (Show Source):
You can put this solution on YOUR website!If the exponent of 5 is t+1,
t*log(6) = (t+1)*log(5) = tlog(5) + log(5)
tlog(6) - t*log(5) = log(5)
t = log(5)/(log(6) - log(5)) = log(5)/log(1.2)
t =~ 8.827
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Polynomials-and-rational-expressions/428150: I have worked this problem at least six times on paper. This particular area is giving me a headache. Please help.
Find the polynomial with the lowest degree having the following zeros -2, 2-i
A)x^3+6x^2+10
B)6x^2+13x+10
C)x^3+6x^2+13x+10
D)x^3+2x+3x-10
E)None of the above 1 solutions
Answer 297661 by Alan3354(30968) on 2011-03-28 14:01:37 (Show Source):
You can put this solution on YOUR website!Find the polynomial with the lowest degree having the following zeros -2, 2-i
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Complex roots always occur in pairs, so add 2+i as a zero
--> (x+2)*(x-2-i)*(x-2+i)
= 
=  --> E
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A)x^3+6x^2+10
B)6x^2+13x+10
C)x^3+6x^2+13x+10
D)x^3+2x+3x-10
E)None of the above
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logarithm/428146: I am trying to rewrite 1/(e^x + e^-x) in the form e^x/(e^2x + 1) Its for an improper integral problem. This form is in the solution manual so that it will fit easily into an arctan format. I'm not sure how to rewrite it from form 1 to form 2. 1 solutions
Answer 297657 by Alan3354(30968) on 2011-03-28 13:40:31 (Show Source):
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