Question

Use technology to obtain approximate solutions graphically. All solutions should be accurate to one decimal place. (Zoom in for improved accuracy.)

Find the intersection of the line through (0, 1) and (4.6, 2) and the line through (1.9, 3) and (5.2, 0).

(x,y)=

Answer #1

How would one solve this?
Use the RK4 method to obtain a four decimal approximation of the
indicated value.
Use h = 0.1 ,
y ' = x + y^2 ,
y(0) = 0,
find y(0.5).
Thank you for your help and time!

Use the RK4 method with h=0.1 to obtain a 4-decimal
approximation of the indicated value: y' = x2 +
y2, y(0) = 1; y(1.3)
If you could make a table with the values up to 1.3 that is what
I am looking for. I already solved the first line (F1, F2, F3, and
F4). I am just unsure where to find a code/program to create a
table. All I had to do was write out the work by hand for...

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αα =
Give your answers accurate to at least 3 decimal places, as a list
separated by commas
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ww =
Give your exact solutions if appropriate, or solutions accurate to
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0≤β<2π0≤β<2π
ββ =
Give exact answers or answers accurate to 3 decimal places, as
appropriate
4.Solve...

1) Find an equation of the plane. The plane through the point
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x
1010
88
1313
99
1111
1414
66
44
1212
77
55
y
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A.
04812160481216xy
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MOVIE
MINUTES SHIRTLESS x
OPENING WEEKEND GROSS (MILLIONS OF DOLLARS) y
A
0
6.1
B
0.6
8.1
C
1.7
16.7
D
2.1
18.4
E
13.3
21.2
a. Determine the correlation coefficient,
rounded to two decimal places, between the minutes the actor
appeared shirtless in a film and the film's opening weekend
gross.
r=
(Do not round until the...

6.
The data show the time intervals after an eruption (to the
next eruption) of a certain geyser. Find the regression equation,
letting the first variable be the independent (x) variable. Find
the best predicted time of the interval after an eruption given
that the current eruption has a height of 149 feet.
Height (ft)
108
124
108
152
109
138
137
103
Interval after (min)
77
73
81
87
69
91
90
68
What is the regression equation?
...

Question 3
(a) [10 marks] FAEN102 students must attend t hours, where t ∈
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the end of semester examination. The number of students who
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integral
? t2
20t2 dt, 0≤t1 <t2 ≤H.
t1
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let y be the weight of the calf (in kilograms).
x
1
5
8
16
26
36
y
44
53
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100
150
200
Complete parts (a) through (e), given...

1.
The total world population is forecast to be
P(t) = 0.00073t3 − 0.072t2 + 0.9t +
6.04 (0 ≤ t ≤ 10)
in year t, where t is measured in decades,
with t = 0 corresponding to 2000 and
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Hint: Use the quadratic formula. (Remember that
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to the nearest year.)
________
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