Tutors Answer Your Questions about Inequalities (FREE)
Question 1174921: The total profit function, P(x), for a company producing x thousand units is given by P(x)=−2x^2+38x−120. Find the values of x for which the company makes a profit. [Hint: The company makes a profit when P(x)>0.] Explain and justify your answer.
Click here to see answer by ewatrrr(24785)  |
Question 1174921: The total profit function, P(x), for a company producing x thousand units is given by P(x)=−2x^2+38x−120. Find the values of x for which the company makes a profit. [Hint: The company makes a profit when P(x)>0.] Explain and justify your answer.
Click here to see answer by ikleyn(52781)  |
Question 1175261: Troy is landscaping his yard.
He spends a total of $500.
Troy spends $160 on bricks.
He spends the rest of the money on trees that cost $20 each.
Troy uses the equation 500 = 20t + 160 to find the number of trees, t, he can buy.
How many trees can Troy buy?
Click here to see answer by ewatrrr(24785)  |
Question 1170830: Solve and graph the following inequalities. If there is no solution, write DNE. If all real numbers are solutions, write ARS. Show all your works (5 points each)
1) 3x - 5<_ 13 ( 3x minus 5 is less than or equal to 13)
2) 3(2x - 3) < 12x + 14 / 2
3) -3x + 7 >_ 16 ( negative 3x plus 7 is greater than or equal to 16)
Click here to see answer by CubeyThePenguin(3113)  |
Question 1176237: farmer ted goes to the auction each week and buys lots of hay bales. last week he bought 3 truck and 10 wagons full of hay... for a total of 946 bales. this week he bought 9 trucks and 6 wagons full of hay... for a total of 798 bales. how many bales of hay are on each truck, and same for each wagon.
Click here to see answer by Boreal(15235)  |
Question 1176236: coach sue bought milkshakes for her field hockey team. the number of large shakes was just 1 less than twice the number of small shakes. she bought small shakes for $1.75 each and large shakes for $3 each and spent a total of $82.25. how many of each size shake did coach sue buy?
Click here to see answer by ewatrrr(24785)  |
Question 1178280: To rent a certain meeting room, a college charges a reservation fee of $17 and an additional fee of $6 per hour. The chemistry club wants to spend at most $65 on renting the room. What are the possible numbers of hours the chemistry club could rent the meeting room?
Use t for the number of hours.
Write your answer as an inequality solved for t.
Click here to see answer by ikleyn(52781)  |
Question 1178686: An open box is to be made from a rectangular piece of tin by cutting 2-inch squares out of the corners and folding up the sides. The length of the finished box is to be twice the width. The volume of the box will be 100 cubic inches. Find the dimensions of the rectangular piece of tin.
Click here to see answer by josgarithmetic(39617) |
Question 1178910: A manufacturing company makes two types of water skis, a trick ski and a slalom ski. The trick ski requires labor-hours for fabricating and labor-hour for finishing. The slalom ski requires labor-hours for fabricating and labor-hour for finishing. The maximum labor-hours available per day for fabricating and finishing are and , respectively. Find the set of feasible solutions graphically for the number of each type of ski that can be produced.
If x is the number of trick skis and y is the number of slalom skis produced per day, write a system of linear inequalities that indicates appropriate restraints on x and y.
Write an inequality for the constraint on fabricating time. Complete the inequality below.
_ _ _ 204
Can you please explain this to me step-by-step?
Click here to see answer by mananth(16946)  |
Question 1178910: A manufacturing company makes two types of water skis, a trick ski and a slalom ski. The trick ski requires labor-hours for fabricating and labor-hour for finishing. The slalom ski requires labor-hours for fabricating and labor-hour for finishing. The maximum labor-hours available per day for fabricating and finishing are and , respectively. Find the set of feasible solutions graphically for the number of each type of ski that can be produced.
If x is the number of trick skis and y is the number of slalom skis produced per day, write a system of linear inequalities that indicates appropriate restraints on x and y.
Write an inequality for the constraint on fabricating time. Complete the inequality below.
_ _ _ 204
Can you please explain this to me step-by-step?
Click here to see answer by ikleyn(52781)  |
|
Older solutions: 1..45, 46..90, 91..135, 136..180, 181..225, 226..270, 271..315, 316..360, 361..405, 406..450, 451..495, 496..540, 541..585, 586..630, 631..675, 676..720, 721..765, 766..810, 811..855, 856..900, 901..945, 946..990, 991..1035, 1036..1080, 1081..1125, 1126..1170, 1171..1215, 1216..1260, 1261..1305, 1306..1350, 1351..1395, 1396..1440, 1441..1485, 1486..1530, 1531..1575, 1576..1620, 1621..1665, 1666..1710, 1711..1755, 1756..1800, 1801..1845, 1846..1890, 1891..1935, 1936..1980, 1981..2025, 2026..2070, 2071..2115, 2116..2160, 2161..2205, 2206..2250, 2251..2295, 2296..2340, 2341..2385, 2386..2430, 2431..2475, 2476..2520, 2521..2565, 2566..2610, 2611..2655, 2656..2700, 2701..2745, 2746..2790, 2791..2835, 2836..2880, 2881..2925, 2926..2970, 2971..3015, 3016..3060, 3061..3105, 3106..3150, 3151..3195, 3196..3240, 3241..3285, 3286..3330, 3331..3375, 3376..3420, 3421..3465, 3466..3510, 3511..3555, 3556..3600, 3601..3645, 3646..3690, 3691..3735, 3736..3780, 3781..3825, 3826..3870, 3871..3915, 3916..3960, 3961..4005, 4006..4050, 4051..4095, 4096..4140, 4141..4185, 4186..4230, 4231..4275, 4276..4320, 4321..4365, 4366..4410, 4411..4455, 4456..4500, 4501..4545, 4546..4590, 4591..4635, 4636..4680, 4681..4725, 4726..4770, 4771..4815, 4816..4860, 4861..4905, 4906..4950, 4951..4995, 4996..5040, 5041..5085, 5086..5130, 5131..5175, 5176..5220, 5221..5265, 5266..5310, 5311..5355, 5356..5400, 5401..5445, 5446..5490, 5491..5535, 5536..5580, 5581..5625, 5626..5670, 5671..5715, 5716..5760, 5761..5805, 5806..5850, 5851..5895, 5896..5940, 5941..5985, 5986..6030, 6031..6075, 6076..6120, 6121..6165, 6166..6210, 6211..6255, 6256..6300, 6301..6345, 6346..6390, 6391..6435, 6436..6480, 6481..6525, 6526..6570, 6571..6615, 6616..6660, 6661..6705, 6706..6750, 6751..6795, 6796..6840, 6841..6885, 6886..6930, 6931..6975, 6976..7020, 7021..7065, 7066..7110, 7111..7155, 7156..7200, 7201..7245, 7246..7290, 7291..7335, 7336..7380, 7381..7425, 7426..7470, 7471..7515, 7516..7560, 7561..7605, 7606..7650, 7651..7695, 7696..7740, 7741..7785, 7786..7830, 7831..7875, 7876..7920, 7921..7965, 7966..8010, 8011..8055, 8056..8100, 8101..8145, 8146..8190, 8191..8235, 8236..8280, 8281..8325, 8326..8370, 8371..8415, 8416..8460, 8461..8505, 8506..8550, 8551..8595, 8596..8640, 8641..8685, 8686..8730, 8731..8775, 8776..8820, 8821..8865, 8866..8910, 8911..8955, 8956..9000, 9001..9045, 9046..9090, 9091..9135, 9136..9180, 9181..9225, 9226..9270, 9271..9315, 9316..9360, 9361..9405, 9406..9450, 9451..9495, 9496..9540, 9541..9585, 9586..9630, 9631..9675, 9676..9720, 9721..9765, 9766..9810, 9811..9855, 9856..9900, 9901..9945, 9946..9990, 9991..10035, 10036..10080, 10081..10125, 10126..10170, 10171..10215, 10216..10260, 10261..10305, 10306..10350, 10351..10395, 10396..10440, 10441..10485, 10486..10530, 10531..10575, 10576..10620, 10621..10665, 10666..10710, 10711..10755, 10756..10800, 10801..10845, 10846..10890, 10891..10935, 10936..10980, 10981..11025, 11026..11070, 11071..11115, 11116..11160, 11161..11205
|