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After t seconds its distance in feet above the ground is s = 144t – 16t2.
a. After how many seconds will the object be 128 feet above the ground?
b. When does the object strike the ground?
1 solutions
Answer 181235 by Alan3354(30993) on 2009-12-11 14:50:52 (Show Source):
You can put this solution on YOUR website!An object is projected directly upward from the ground. After t seconds its distance in feet above the ground is s = 144t – 16t2.
a. After how many seconds will the object be 128 feet above the ground?
128 = 144t - 16t^2
-16t^2 + 144t - 128 = 0
-t^2 + 9t - 8 = 0
t = 3, 6
3 seconds going up
6 seconds coming down
----------------------
b. When does the object strike the ground?
144t - 16t^2 = 0
t = 0 (at launch)
t = 9 seconds (at impact)
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Geometry_Word_Problems/248612: Two of the angles of a heptagon are 150 degrees. The other 5 angles are all y. What is the value of y? 1 solutions
Answer 181214 by Alan3354(30993) on 2009-12-11 12:36:35 (Show Source):
You can put this solution on YOUR website!Two of the angles of a heptagon are 150 degrees. The other 5 angles are all y. What is the value of y?
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A heptagon has 7 sides. The total of the angles is 180*(n-2) = 900 degrees.
900 - 2*150 = 600
600/5 = 120 degrees = y
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Finance/248445: this is pre-algerbra I couldnt find it on here but it's front-end estimation
here we go
question # 1:
1) 345 + 682 1 solutions
Answer 181050 by Alan3354(30993) on 2009-12-10 19:18:23 (Show Source):
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Numbers_Word_Problems/248222: Two plumbers worked a combined 22 hours on a job. One plumber makes $22 per hour, and the other plumber makes $18 per hour. If their combined pay for this job was $448, how many hours did each work? 1 solutions
Answer 180912 by Alan3354(30993) on 2009-12-10 11:27:14 (Show Source):
You can put this solution on YOUR website!Two plumbers worked a combined 22 hours on a job. One plumber makes $22 per hour, and the other plumber makes $18 per hour. If their combined pay for this job was $448, how many hours did each work?
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P1 + P2 = 22 hours
P1*22 + P2*18 = 448
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P2 = 22 - P1
Sub for P2 in the 2nd eqn
P1*22 + 18*(22-P1) = 448
4P1 = 52
P1 worked 13 hours
P2 worked 9 hours
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Graphs/248230: Select the proper equation in point-slope form for the given point and slope.
Point: (5, 9); Slope: 2
1 solutions
Answer 180907 by Alan3354(30993) on 2009-12-10 10:51:43 (Show Source):
You can put this solution on YOUR website!Select the proper equation in point-slope form for the given point and slope.
Point: (5, 9); Slope: 2
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You have to figure it out, there's nothing to select from.
Find b using y = mx+b
9 = 2*5 + b
b = -1
--> y = 2x - 1
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Linear-equations/247962: I have a problem that I do not understand how to do
Solve the system of equations by graphing, then classify the system
6x+y=7
7x+8y=-26
Can someone help me out I also need to see a graph so I can see what I'm doing wrong. Thank you so much 1 solutions
Answer 180765 by Alan3354(30993) on 2009-12-09 19:17:05 (Show Source):
You can put this solution on YOUR website!Solve the system of equations by graphing, then classify the system
6x+y=7
7x+8y=-26
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They're 2 linear equations, so their graphs are straight lines.
2 points is sufficient to plot a line.
6x+y=7
y = 7-6x
Pick 2 values for x and find y
x...y
0...7 --> (0,7)
1...1 --> (1,1)
Plot those 2 points and draw a line thru them.
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Do the same for the other eqn. Where they intersect is the solution.
For help or to check your work, email me at
gsihoutx@aol.com
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Bodies-in-space/247861: A cube ABCDEFGH has edges of length 4.
If the faces of the cube are "missing", but the egdes are solid lines(forming a cubical frame), what is the radius of the largest sphere that just fits inside the cubical frame.(touching each of the twelve edges)
Many Regards,
Krish Desai 1 solutions
Answer 180728 by Alan3354(30993) on 2009-12-09 16:51:59 (Show Source):
You can put this solution on YOUR website!A cube ABCDEFGH has edges of length 4.
If the faces of the cube are "missing", but the egdes are solid lines(forming a cubical frame), what is the radius of the largest sphere that just fits inside the cubical frame.(touching each of the twelve edges)
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The diameter of the sphere is the diagonal across the square, = 4sqrt(2)
The radius = 2sqrt(2)
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It's the same as a circle containing a square of sides = 4.
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Polygons/247755: Find the area of a regular hexagon with the given measurement 4 inches
for that answer I got 25 square root of 3
the area of a given hexagon is equal to the area of an equilateral triangle whose perimeter is 36 inches. find the length of a side of the regular hexagon/
I got 2 and the square root of 4
F 1 solutions
Answer 180722 by Alan3354(30993) on 2009-12-09 16:39:48 (Show Source):
You can put this solution on YOUR website!Find the area of a regular hexagon with the given measurement 4 inches
for that answer I got 25 square root of 3
For any regular polygon with n sides of length s:
Area = (ns^2/4)*cot(180/n)
= 6*16*cot(30)/4
= 24*sqrt(3)
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the area of a given hexagon is equal to the area of an equilateral triangle whose perimeter is 36 inches. find the length of a side of the regular hexagon/
I got 2 and the square root of 4
Area of the triangle = (3*144/4)*cot(60)
Area = 108*cot(60)
Area = 36*sqrt(3)
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36*sqrt(3) = (6s^2/4)*cot(30) = (3s^2/2)*sqrt(3)
3s^2 = 72
x = 2sqrt(6)
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Triangles/247756: How do I calculate side BC of an Isosceles triangle when the two equal sides AB and AC are 12 and angle A [BAC] is 130°??
Thank you for any help
Jasmine 1 solutions
Answer 180711 by Alan3354(30993) on 2009-12-09 16:13:59 (Show Source):
You can put this solution on YOUR website!How do I calculate side BC of an Isosceles triangle when the two equal sides AB and AC are 12 and angle A [BAC] is 130°??
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You can use the Law of Sines:
a/sin(A) = b/sin(B)
Angles B and C are 25 degs (since it's an isosceles)
a = 12*sin(130)/sin(25)
a =~ 21.75
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You can also drop an altitude from A. Then a/2 = 12*sin(65)
a = 24*sin(65)
a =~ 21.75 (again, it's monotonous)
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Sequences-and-series/247860: There is a legend that the inventor of chess chose the follwing as his reward. One grain of wheat on the first square, two grains on the second square, four on the third, eight on the fourth, and so on for all sixty-four squares on the chess board. Find an expression for the amount of wheat required to fulfill his request.
So I know:a=1
r=2
tn=64
Have I done something wrong? I don't understand how this one works. 1 solutions
Answer 180702 by Alan3354(30993) on 2009-12-09 16:05:26 (Show Source):
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Graphs/247855: is this parallel or perpendicular? y = 3x – 1, y = –x + 2 1 solutions
Answer 180691 by Alan3354(30993) on 2009-12-09 15:46:11 (Show Source):
You can put this solution on YOUR website!No.
They're neither.
The slope of the 1st is +3
The slope of the 2nd is -1
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Parallel lines have the same slope.
Perpendicular lines have negative inverse slopes.
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Bodies-in-space/247853: ABCDEFGH has the edges of length 4.
If the faces of the cube are solid squares, what is the radius of the largest sphere that just fits inside?
Workings please,
Many Regards,
Krish Desai 1 solutions
Answer 180688 by Alan3354(30993) on 2009-12-09 15:43:48 (Show Source):
You can put this solution on YOUR website!ABCDEFGH has the edges of length 4.
If the faces of the cube are solid squares, what is the radius of the largest sphere that just fits inside?
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The distance from face to opposite face is 4, so the radius is 2.
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Linear-equations/247823: Please help with the following equation:
Write an equation of the line containing the specified point and parallel to the indicated line (3,-4), 5x-6y=4 I think I need to plug the points 3 and -4 in for x and y and solve but I am confused how to remove them both from the same side of the equation. Thank you for any help! 1 solutions
Answer 180678 by Alan3354(30993) on 2009-12-09 15:16:22 (Show Source):
You can put this solution on YOUR website!Write an equation of the line containing the specified point and parallel to the indicated line (3,-4), 5x-6y=4
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First, find the slope, m, of the line. To do that, put it into slope-intercept form y = mx + b. That means solve for y.
5x-6y=4
y = (5/6)x + something, doesn't matter.
The slope is 5/6
All lines parallel to it have the same slope.
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Use y = mx + b and the point to find b:
-4 = (5/6)*3 + b
b = -13/2
--> y = (5/6)x - 13/2 is parallel and thru the point.
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