if y : 5x+3 find dy/dx
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Answered by
0
=
5
x
−
3
By the Sum Rule, the derivative of
5
x
−
3
with respect to
x
is
d
d
x
[
5
x
]
+
d
d
x
[
−
3
]
.
d
d
x
[
5
x
]
+
d
d
x
[
−
3
]
Evaluate
d
d
x
[
5
x
]
.
Answered by
0
Given:
The given equation is as follows: y= 5x+3
To find:
The derivative of the given equation with respect to x, i.e. dy/dx of the given equation.
Solution:
To find the derivative of the given equation, let us differentiate both the sides of the equation with respect to x.
dy/dx = 5 + 0
dy/dx = 5
Thus, the derivative of the given equation or dy/dx of the given equation will be 5.
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