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A designer draws all circles of radius 2 whose centres lie on the y-axis. Eliminating the constant from x² + (y - b)² = 4 gives which equation?
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High School (11–12)
Functions and Calculus › Differential Equations
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StemPy Lab
A designer draws all circles of radius
2
2
2
whose centres lie on the
y
y
y
-axis. Eliminating the constant from
x
2
+
(
y
−
b
)
2
=
4
x^2 + (y - b)^2 = 4
x
2
+
(
y
−
b
)
2
=
4
gives which equation?
x
2
(
1
+
y
′
2
)
=
4
x^2\left(1 + y'^2\right) = 4
x
2
(
1
+
y
′2
)
=
4
x
2
(
1
+
y
′
2
)
=
4
y
′
2
x^2\left(1 + y'^2\right) = 4y'^2
x
2
(
1
+
y
′2
)
=
4
y
′2
x
2
(
1
+
y
′
2
)
=
4
y
′
x^2\left(1 + y'^2\right) = 4y'
x
2
(
1
+
y
′2
)
=
4
y
′
y
2
(
1
+
y
′
2
)
=
4
y^2\left(1 + y'^2\right) = 4
y
2
(
1
+
y
′2
)
=
4
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← A student eliminates the constants A and B from the family y = (A + Bx)e²ˣ. Which equation does she reach?
Which of these equations can be written so that all the y terms are on one side with dy and all the x terms are on the other side with dx? →
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Functions and Calculus › Differential Equations
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