Suppose that the graph of y = log x is drawn with equal scales of 1 inch per unit in both the x - and y -directions . If a bug wants to walk along the graph until it reaches a height of 5 ft above the x -axis , how many miles to the right of the origin will it have to travel?
Suppose that the graph of y = log x is drawn with equal scales of 1 inch per unit in both the x - and y -directions . If a bug wants to walk along the graph until it reaches a height of 5 ft above the x -axis , how many miles to the right of the origin will it have to travel?
Suppose that the graph of
y
=
log
x
is drawn with equal scales of
1
inch per unit in both the
x
-
and
y
-directions
.
If a bug wants to walk along the graph until it reaches a height of
5
ft
above the
x
-axis
, how many miles to the right of the origin will it have to travel?
I circled the correct, could you explain using stoke
Use Euler's method to numerically integrate
dy
dx
-2x+12x² - 20x +8.5
from x=0 to x=4 with a step size of 0.5. The initial condition at x=0 is y=1. Recall
that the exact solution is given by y = -0.5x+4x³- 10x² + 8.5x+1
Find an equation of the line tangent to the graph of f(x) = (5x-9)(x+4) at (2,6).
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