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Percentage-and-ratio-word-problems/627039: A student needs to purchase supplies that are needed for a particular class. Since he is a student of the local area college store A offers a 10% discount on every dollar spent and store B offers a 20% discount on every dollar after the initial purchase of $50.The supplies that he is needing to purchase is a graphing computer program, scientific calculator, protractor, compass, ink pens, pencils, markers, and graphing paper.The retail total of the supplies are $187. Which store offers the greater savings for the student?This needs to be put into an algebraic form. I am stumped on the algebraic form. 1 solutions
Answer 394607 by solver91311(17077) on 2012-07-09 14:48:22 (Show Source):
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Graphs/627020: solve the inequality |5x+10|>=15
a. (-infinity,-5] U [1,infinity)
b. no solutions
c.[1,infinity)
d.-infinity,-5) 1 solutions
Answer 394589 by solver91311(17077) on 2012-07-09 12:57:22 (Show Source):
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Miscellaneous_Word_Problems/626996: In an expression, define variable for time rode in the elevator and use variable to write rule for depth below the surface.
The deep mine is 12,720 feet deep. An elevator takes miners up at the rate of 20 feet per second. Assume that the number of feet below the surface is a negative number.
1. If the miners get on this elevator at the bottom of the shaft and ride it for 40 seconds, how far are they still below the surface?
2. In how many seconds will the miners be 6,000 feet below the surface?
3. f they ride the elevator for three and three-quarter minutes, how far below the surface are they?
4. How long does it take the miners to reach the surface? 1 solutions
Answer 394584 by solver91311(17077) on 2012-07-09 12:50:52 (Show Source):
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Matrices-and-determiminant/627008: when solving a system of equations using Cramer's Rule, if Dx(the x is tiny and next to D)=0, Dy(y tiny next to D)=-1, and D=0, then what can you conclude?
1. the system has one solution, (0,-1,1)
2. the system is inconsistent
3. the system has one solution, (0,0,0) 1 solutions
Answer 394583 by solver91311(17077) on 2012-07-09 12:11:54 (Show Source):
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Functions/627000: find the domain of f(x)= (log(x-1))/ (sqrt(6-3x)) 1 solutions
Answer 394581 by solver91311(17077) on 2012-07-09 11:50:05 (Show Source):
You can put this solution on YOUR website!
The domain is the set of allowable inputs. First, the logarithm function is defined for strictly positive arguments. Hence, is restricted by which is to say
Further, the square root function is defined for non-negative arguments, so considering only the square root function, is restricted by . However, since the square root function is in the denominator of the rational function, the value zero for the square root function must also be excluded from the domain. Hence we must only include , which is to say .
Putting the two restrictive statements together we get:
John

My calculator said it, I believe it, that settles it
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Graphs/626923: the graph of the function h(x) is shown find the function values h(2),h(4), and h(5)
h(2)=
link to question here http://oi50.tinypic.com/120l7oh.jpg 1 solutions
Answer 394501 by solver91311(17077) on 2012-07-09 04:30:20 (Show Source):
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Exponential-and-logarithmic-functions/626921: Bakersfield, CA was founded in 1859 when Colonel Thomas Baker planted 10 acres of alfalfa for travelers going from Vesalia to Los Angelos to feed their animals. The city's population can be modeled by the equation y = 33,430e^0.0397t, where t is the number of years since 1950.
1) What in the formula tells you that Bakersfield has experienced population growth?
2) According to the formula, what was the population in 1950?
3) Use the formula to find the population in 2010.
4) Does the formula give an accurate projection for Bakerfield's population? Why or why not? 1 solutions
Answer 394496 by solver91311(17077) on 2012-07-09 04:07:59 (Show Source):
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Exponential-and-logarithmic-functions/626920: For each problem below show your work and write your answer in a complete sentence.
1) A car depreciates or loses value at the rate of 20% per year. If the car originally cost $20,000, the depreciation can be modeled by the equation y = 20,000(0.8)^t, where y is the depreciation and t is the time in years. Find the value of the car at the end of 2 years.
2) The average growth rate of the population of a city is 7.5% per year and is represented by the formula y = A(1.075)^x, where x is the number of years and y is the most recent population. The city's population (A) is now 22,750 people. What is the expected population in 10 years?
3) How much should Sabrina invest now in a money market account if she wishes to have $9000 in the account at the end of 10 years? The account provides an APR of 6% compounded quarterly. The formula for compound interest is A = P(1 + r/n)^nt.
4) Average national teachers' salaries can be modeled using the equation y = 9.25(1.06)^n, where y is the salary in thousands of dollars and n is the number of years since 1970? What can the teacher expect to have a salary in the year 2020?
5) Suppose a researcher estimates that the initial population of a colony of cells is 100. If the cells reproduce at a rate of 25% per week, what is the expected population of the colony in six weeks? Use the formula: N = N(1 + r)^t 1 solutions
Answer 394495 by solver91311(17077) on 2012-07-09 04:06:11 (Show Source):
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Quadratic-relations-and-conic-sections/626897: You have 18 cubic inches of wax, and you want to make a candle in the shape of a pyramid with a square base as shown. (sorry about no picture, the base of the pyramid is x and the height x+3)
Write an equation for the volume of the candle. v=1/3Bh, where B= area of the base. 1 solutions
Answer 394492 by solver91311(17077) on 2012-07-09 03:54:02 (Show Source):
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Exponential-and-logarithmic-functions/626913: Describe the following characteristics of the exponential function y = b^x.
1) Domain
2) Range
3) y-intercept
4) Horizontal asymptote
5) Vertical asymptote
6) General shape 1 solutions
Answer 394491 by solver91311(17077) on 2012-07-09 03:42:50 (Show Source):
You can put this solution on YOUR website!
The domain is all reals, the range is , the -intercept is , the horizontal asymptote is the -axis, there is no vertical asymptote (see answer to domain question), the curve approaches the -axis as , remains less than 1 as long as , contains the point , and then takes off quickly toward as
John

My calculator said it, I believe it, that settles it
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