New!
Get regular updates about newly solved problems
via algebra.com's RSS system.
Recent problems solved by 'solver91311'
solver91311 answered: 16882 problems
Jump to solutions: 0..29 , 30..59 , 60..89 , 90..119 , 120..149 , 150..179 , 180..209 , 210..239 , 240..269 , 270..299 , 300..329 , 330..359 , 360..389 , 390..419 , 420..449 , 450..479 , 480..509 , 510..539 , 540..569 , 570..599 , 600..629 , 630..659 , 660..689 , 690..719 , 720..749 , 750..779 , 780..809 , 810..839 , 840..869 , 870..899 , 900..929 , 930..959 , 960..989 , 990..1019 , 1020..1049 , 1050..1079 , 1080..1109 , 1110..1139 , 1140..1169 , 1170..1199 , 1200..1229 , 1230..1259 , 1260..1289 , 1290..1319 , 1320..1349 , 1350..1379 , 1380..1409 , 1410..1439 , 1440..1469 , 1470..1499 , 1500..1529 , 1530..1559 , 1560..1589 , 1590..1619 , 1620..1649 , 1650..1679 , 1680..1709 , 1710..1739 , 1740..1769 , 1770..1799 , 1800..1829 , 1830..1859 , 1860..1889 , 1890..1919 , 1920..1949 , 1950..1979 , 1980..2009 , 2010..2039 , 2040..2069 , 2070..2099 , 2100..2129 , 2130..2159 , 2160..2189 , 2190..2219 , 2220..2249 , 2250..2279 , 2280..2309 , 2310..2339 , 2340..2369 , 2370..2399 , 2400..2429 , 2430..2459 , 2460..2489 , 2490..2519 , 2520..2549 , 2550..2579 , 2580..2609 , 2610..2639 , 2640..2669 , 2670..2699 , 2700..2729 , 2730..2759 , 2760..2789 , 2790..2819 , 2820..2849 , 2850..2879 , 2880..2909 , 2910..2939 , 2940..2969 , 2970..2999 , 3000..3029 , 3030..3059 , 3060..3089 , 3090..3119 , 3120..3149 , 3150..3179 , 3180..3209 , 3210..3239 , 3240..3269 , 3270..3299 , 3300..3329 , 3330..3359 , 3360..3389 , 3390..3419 , 3420..3449 , 3450..3479 , 3480..3509 , 3510..3539 , 3540..3569 , 3570..3599 , 3600..3629 , 3630..3659 , 3660..3689 , 3690..3719 , 3720..3749 , 3750..3779 , 3780..3809 , 3810..3839 , 3840..3869 , 3870..3899 , 3900..3929 , 3930..3959 , 3960..3989 , 3990..4019 , 4020..4049 , 4050..4079 , 4080..4109 , 4110..4139 , 4140..4169 , 4170..4199 , 4200..4229 , 4230..4259 , 4260..4289 , 4290..4319 , 4320..4349 , 4350..4379 , 4380..4409 , 4410..4439 , 4440..4469 , 4470..4499 , 4500..4529 , 4530..4559 , 4560..4589 , 4590..4619 , 4620..4649 , 4650..4679 , 4680..4709 , 4710..4739 , 4740..4769 , 4770..4799 , 4800..4829 , 4830..4859 , 4860..4889 , 4890..4919 , 4920..4949 , 4950..4979 , 4980..5009 , 5010..5039 , 5040..5069 , 5070..5099 , 5100..5129 , 5130..5159 , 5160..5189 , 5190..5219 , 5220..5249 , 5250..5279 , 5280..5309 , 5310..5339 , 5340..5369 , 5370..5399 , 5400..5429 , 5430..5459 , 5460..5489 , 5490..5519 , 5520..5549 , 5550..5579 , 5580..5609 , 5610..5639 , 5640..5669 , 5670..5699 , 5700..5729 , 5730..5759 , 5760..5789 , 5790..5819 , 5820..5849 , 5850..5879 , 5880..5909 , 5910..5939 , 5940..5969 , 5970..5999 , 6000..6029 , 6030..6059 , 6060..6089 , 6090..6119 , 6120..6149 , 6150..6179 , 6180..6209 , 6210..6239 , 6240..6269 , 6270..6299 , 6300..6329 , 6330..6359 , 6360..6389 , 6390..6419 , 6420..6449 , 6450..6479 , 6480..6509 , 6510..6539 , 6540..6569 , 6570..6599 , 6600..6629 , 6630..6659 , 6660..6689 , 6690..6719 , 6720..6749 , 6750..6779 , 6780..6809 , 6810..6839 , 6840..6869 , 6870..6899 , 6900..6929 , 6930..6959 , 6960..6989 , 6990..7019 , 7020..7049 , 7050..7079 , 7080..7109 , 7110..7139 , 7140..7169 , 7170..7199 , 7200..7229 , 7230..7259 , 7260..7289 , 7290..7319 , 7320..7349 , 7350..7379 , 7380..7409 , 7410..7439 , 7440..7469 , 7470..7499 , 7500..7529 , 7530..7559 , 7560..7589 , 7590..7619 , 7620..7649 , 7650..7679 , 7680..7709 , 7710..7739 , 7740..7769 , 7770..7799 , 7800..7829 , 7830..7859 , 7860..7889 , 7890..7919 , 7920..7949 , 7950..7979 , 7980..8009 , 8010..8039 , 8040..8069 , 8070..8099 , 8100..8129 , 8130..8159 , 8160..8189 , 8190..8219 , 8220..8249 , 8250..8279 , 8280..8309 , 8310..8339 , 8340..8369 , 8370..8399 , 8400..8429 , 8430..8459 , 8460..8489 , 8490..8519 , 8520..8549 , 8550..8579 , 8580..8609 , 8610..8639 , 8640..8669 , 8670..8699 , 8700..8729 , 8730..8759 , 8760..8789 , 8790..8819 , 8820..8849 , 8850..8879 , 8880..8909 , 8910..8939 , 8940..8969 , 8970..8999 , 9000..9029 , 9030..9059 , 9060..9089 , 9090..9119 , 9120..9149 , 9150..9179 , 9180..9209 , 9210..9239 , 9240..9269 , 9270..9299 , 9300..9329 , 9330..9359 , 9360..9389 , 9390..9419 , 9420..9449 , 9450..9479 , 9480..9509 , 9510..9539 , 9540..9569 , 9570..9599 , 9600..9629 , 9630..9659 , 9660..9689 , 9690..9719 , 9720..9749 , 9750..9779 , 9780..9809 , 9810..9839 , 9840..9869 , 9870..9899 , 9900..9929 , 9930..9959 , 9960..9989 , 9990..10019 , 10020..10049 , 10050..10079 , 10080..10109 , 10110..10139 , 10140..10169 , 10170..10199 , 10200..10229 , 10230..10259 , 10260..10289 , 10290..10319 , 10320..10349 , 10350..10379 , 10380..10409 , 10410..10439 , 10440..10469 , 10470..10499 , 10500..10529 , 10530..10559 , 10560..10589 , 10590..10619 , 10620..10649 , 10650..10679 , 10680..10709 , 10710..10739 , 10740..10769 , 10770..10799 , 10800..10829 , 10830..10859 , 10860..10889 , 10890..10919 , 10920..10949 , 10950..10979 , 10980..11009 , 11010..11039 , 11040..11069 , 11070..11099 , 11100..11129 , 11130..11159 , 11160..11189 , 11190..11219 , 11220..11249 , 11250..11279 , 11280..11309 , 11310..11339 , 11340..11369 , 11370..11399 , 11400..11429 , 11430..11459 , 11460..11489 , 11490..11519 , 11520..11549 , 11550..11579 , 11580..11609 , 11610..11639 , 11640..11669 , 11670..11699 , 11700..11729 , 11730..11759 , 11760..11789 , 11790..11819 , 11820..11849 , 11850..11879 , 11880..11909 , 11910..11939 , 11940..11969 , 11970..11999 , 12000..12029 , 12030..12059 , 12060..12089 , 12090..12119 , 12120..12149 , 12150..12179 , 12180..12209 , 12210..12239 , 12240..12269 , 12270..12299 , 12300..12329 , 12330..12359 , 12360..12389 , 12390..12419 , 12420..12449 , 12450..12479 , 12480..12509 , 12510..12539 , 12540..12569 , 12570..12599 , 12600..12629 , 12630..12659 , 12660..12689 , 12690..12719 , 12720..12749 , 12750..12779 , 12780..12809 , 12810..12839 , 12840..12869 , 12870..12899 , 12900..12929 , 12930..12959 , 12960..12989 , 12990..13019 , 13020..13049 , 13050..13079 , 13080..13109 , 13110..13139 , 13140..13169 , 13170..13199 , 13200..13229 , 13230..13259 , 13260..13289 , 13290..13319 , 13320..13349 , 13350..13379 , 13380..13409 , 13410..13439 , 13440..13469 , 13470..13499 , 13500..13529 , 13530..13559 , 13560..13589 , 13590..13619 , 13620..13649 , 13650..13679 , 13680..13709 , 13710..13739 , 13740..13769 , 13770..13799 , 13800..13829 , 13830..13859 , 13860..13889 , 13890..13919 , 13920..13949 , 13950..13979 , 13980..14009 , 14010..14039 , 14040..14069 , 14070..14099 , 14100..14129 , 14130..14159 , 14160..14189 , 14190..14219 , 14220..14249 , 14250..14279 , 14280..14309 , 14310..14339 , 14340..14369 , 14370..14399 , 14400..14429 , 14430..14459 , 14460..14489 , 14490..14519 , 14520..14549 , 14550..14579 , 14580..14609 , 14610..14639 , 14640..14669 , 14670..14699 , 14700..14729 , 14730..14759 , 14760..14789 , 14790..14819 , 14820..14849 , 14850..14879 , 14880..14909 , 14910..14939 , 14940..14969 , 14970..14999 , 15000..15029 , 15030..15059 , 15060..15089 , 15090..15119 , 15120..15149 , 15150..15179 , 15180..15209 , 15210..15239 , 15240..15269 , 15270..15299 , 15300..15329 , 15330..15359 , 15360..15389 , 15390..15419 , 15420..15449 , 15450..15479 , 15480..15509 , 15510..15539 , 15540..15569 , 15570..15599 , 15600..15629 , 15630..15659 , 15660..15689 , 15690..15719 , 15720..15749 , 15750..15779 , 15780..15809 , 15810..15839 , 15840..15869 , 15870..15899 , 15900..15929 , 15930..15959 , 15960..15989 , 15990..16019 , 16020..16049 , 16050..16079 , 16080..16109 , 16110..16139 , 16140..16169 , 16170..16199 , 16200..16229 , 16230..16259 , 16260..16289 , 16290..16319 , 16320..16349 , 16350..16379 , 16380..16409 , 16410..16439 , 16440..16469 , 16470..16499 , 16500..16529 , 16530..16559 , 16560..16589 , 16590..16619 , 16620..16649 , 16650..16679 , 16680..16709 , 16710..16739 , 16740..16769 , 16770..16799 , 16800..16829 , 16830..16859 , 16860..16889, >>Next
Complex_Numbers/240201: hi again =]
i have a similiar question to the previous one, using the property of exponents can you write the complex number in standard form?
2+i^2
and
5-i^4
thank you! 1 solutions
Answer 176062 by solver91311(16897) on 2009-11-17 23:34:10 (Show Source):
|
Miscellaneous_Word_Problems/240105: A wire is used to anchor a 20 foot high pole. One end of the wire is attached to the top of the pole. The other end is fastened to a stake five feet away from the bottom of the pole. Find the length of the wirse, to the nearest tenth of a foot.
Can someone help me? - not sure how to start the problem....thank you. 1 solutions
Answer 176027 by solver91311(16897) on 2009-11-17 20:05:33 (Show Source):
|
Travel_Word_Problems/240099: Two cars depart form the same place. One heads north at a certain speed, and the other car heads east at a speed 7mph faster than the first car. After one hour the cars are 17 miles apart. How fast is each car traveling? 1 solutions
Answer 176019 by solver91311(16897) on 2009-11-17 19:42:42 (Show Source):
|
Linear-systems/240071: Solve by graphing.
x=-y (can't figure out slope)
x+y=4
Can't figure out where the two points meet. 1 solutions
Answer 176015 by solver91311(16897) on 2009-11-17 19:19:51 (Show Source):
You can put this solution on YOUR website!
You really don't need to figure the slope, you just need to perform the following steps once for each of your equations.
Step 1: Select a value for . It can be anything you want, but I suggest selecting a small integer.
Step 2: Substitute the selected value for in the equation, and then do the arithmetic to solve the equation for
Step 3: Create an ordered pair using the value of you selected in Step 1 and the value of you calculated in Step 2.
Step 4: Plot the ordered pair from Step 3 on your coordinate plane.
Step 5: Repeat Steps 1 through 4 once more using a different value for .
Step 6: Draw a line through the two plotted points.
Once you have graphed both lines, see where they intersect. That is, if they intersect. If you end up with two separate lines that do not intersect, then your solution set is the empty set. If you end up with two lines that do intersect in one point, your solution set is the ordered pair representing that point of intersection. If you end up with one line right on top of the other, then your solution set is the set of ordered pairs that satisfies either of the two equations. Such a set has in infinite number of elements.
On the other hand, if you do feel the need to determine the slope, then solve each of the equations for . That means do whatever is necessary (and follows the rules of algebra) to get all by itself on the left-hand side of the equal sign and everything else on the right-hand side.
For your first one:
Rewrite it:
Multiply by -1:
Once a two variable linear equation is solved for , then the equation is in slope-intercept form. That means that the slope is the coefficient on the term. The coefficient on your term is -1. Hence the slope is -1.
Do your other one the same way.
By the way: Congratulations. This is my 5000th answer on this site. You don't win anything and neither do I, but I just wanted to share.
John

|
Quadratic_Equations/239988: Doing a quadratic equation problem, i cam across a problem. the equation i got was x^2-6c-3=0. When plugging this problem into the equation, x=-b+/-(sqrt(b^2+4ac))/2a, I did not know if you could plug the b value (-3) into the place of -b or if you had to make it a positive b. 1 solutions
Answer 176013 by solver91311(16897) on 2009-11-17 19:04:45 (Show Source):
|
Linear-equations/239978: So I need help with a word problem. I am pretty sure that i have to write it in y=mx+b form but I'm having a lot of trouble. I've only gotten as far as solving for slope but thats about it. Here it is.
After being in business for a year, you discover that you are selling more boxes then you expected. you find that this is due to a larger base of customers. You find for the last several months you have consistently sold 325 boxes of markers at $23.50 per box. You continue to assume that if you charge $30 per box that you will sell 0 boxes. Use (23.5, 325) and (30,0) to find the new linear demand function. 1 solutions
Answer 175963 by solver91311(16897) on 2009-11-17 16:31:02 (Show Source):
|
Numbers_Word_Problems/239961: the sum of three consective odd intergers is 357 1 solutions
Answer 175954 by solver91311(16897) on 2009-11-17 16:01:00 (Show Source):
You can put this solution on YOUR website!
I don't know what intergers are. If you mean "the sum of three consecutive odd integers is 357," I would say that is a fascinating fact. Now is there some reason that you could not take the time to actually ask a question? There are a whole myriad of things that you could actually want based on the statement that I think you intended to make, namely:
1. What are the integers?
2. What is the smallest integer?
3. What is the largest integer?
4. What is the product of the three integers? (alternatively, the product of the smallest and largest, or smallest and middle, etc.)
5. How do you set up the problem so that the answers to any of the above can be determined?
Not having any specific instructions about what you want, I guess I'll answer number 5:
Let represent the smallest of the three consecutive odd integers. The next consecutive integer is one more than that, but the next consecutive integer to an odd integer is an even integer. To get to the next consecutive odd integer, you must add 2. Hence, represents the next consecutive odd integer. The one after that has to be
The sum of these three integers is 357. "Sum" means add and "is" means equals, so:
Just solve for to discover the first integer. Add 2 to get the second, and add 2 more to find the third.
John

|
Numbers_Word_Problems/239922: Two cars depart from the same place. One heads north at a certain speed, and the other car heads east at a speed 7mph faster than the first car. After one hour the cars are 17 miles apart. How fast is each traveling? 1 solutions
Answer 175929 by solver91311(16897) on 2009-11-17 13:59:37 (Show Source):
|
Travel_Word_Problems/239900: Let?s say that you are driving on a straight route to a set
destination, and you can drive at any speed you like. You
stop for a few minutes but when you arrive at the halfway
point, you discover that you have averaged only 20 miles
per hour. So you decide to forego any more stops and drive
fast enough to average 40 miles per hour for the entire trip. If you keep a steady speed, how fast should you drive? 1 solutions
Answer 175922 by solver91311(16897) on 2009-11-17 13:23:15 (Show Source):
|
Proportions/239889: how would you solve a cross multipliction for a proportion
here is the promble :
4 apples 12 apples
--------- = -----------
$1.60 X 1 solutions
Answer 175916 by solver91311(16897) on 2009-11-17 13:00:59 (Show Source):
|
Travel_Word_Problems/239884: I can not find the correct formula for the following problem:
Tina runs 10 miles in 70 minutes. How long does it take her to run 7 miles?
I have tried the Distance= rate x time but it doesn't make sense. 1 solutions
Answer 175915 by solver91311(16897) on 2009-11-17 12:33:34 (Show Source):
|
|