Muscle contraction. In a study of the speed of muscle contraction in frogs under various loads, British biophysicist A. W. Hill determined that the weight w in grams placed on the muscle and the speed of contraction v in centimeters per second are approximately related by an equation of the form w + a v + b = c where a , b , and c are constants. Suppose that for a certain muscle, a = 15 , b = 1 , and c = 90. Express v as a function of w . Find the speed of contraction if a weight of 16 g is placed on the muscle.
Muscle contraction. In a study of the speed of muscle contraction in frogs under various loads, British biophysicist A. W. Hill determined that the weight w in grams placed on the muscle and the speed of contraction v in centimeters per second are approximately related by an equation of the form w + a v + b = c where a , b , and c are constants. Suppose that for a certain muscle, a = 15 , b = 1 , and c = 90. Express v as a function of w . Find the speed of contraction if a weight of 16 g is placed on the muscle.
Solution Summary: The author calculates the speed of contraction vin centimeter per second if a weight is placed on the muscle.
Muscle contraction. In a study of the speed of muscle contraction in frogs under various loads, British biophysicist A. W. Hill determined that the weight
w
in grams
placed on the muscle and the speed of contraction
v
in centimeters per
second
are approximately related by an equation of the form
w
+
a
v
+
b
=
c
where
a
,
b
,
and
c
are constants. Suppose that for a certain muscle,
a
=
15
,
b
=
1
,
and
c
=
90.
Express
v
as a function of
w
. Find the speed of contraction if a weight of
16
g
is placed on the muscle.
Faye cuts the sandwich in two fair shares to her. What is the first half s1
Q7. Using the numeral symbols given in Question 4, calculate the following addition and subtraction. Show
your work.
a) cce+yгг
b) Γ Γ Θ Δ - Θ Δ Υ Υ
For the system consisting of the lines:
and
71 = (-8,5,6) + t(4, −5,3)
72 = (0, −24,9) + u(−1, 6, −3)
a) State whether the two lines are parallel or not and justify your answer.
b) Find the point of intersection, if possible, and classify the system based on the
number of points of intersection and how the lines are related. Show a complete
solution process.
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