Use Euler's method with five steps to approximate a solution to the differential equation $$
y^{\prime}=\cos y
$$
given that
$$
y(0)=-1
$$
. Give both a numerical solution by filling in the table of values, and a graphical solution by plotting your points.
$\begin{array}{ll}
x & y \
0 & -1 \
0.3 & \
0.6 & \
0.9 & \
1.2 & \
1.5 &
\end{array}$

Question

Use Euler's method with five steps to approximate a solution to the differential equation $$
y^{\prime}=\cos y
$$
given that
$$
y(0)=-1
$$
.  Give both a numerical solution by filling in the table of values, and a graphical solution by plotting your points.
$\begin{array}{ll}
x & y \
0 & -1 \
0.3 & \
0.6 & \
0.9 & \
1.2 & \
1.5 &
\end{array}$

Quizplus · Accepted Answer

The Answer of Use Euler's method with five steps to approximate a solution to the differential equation $$
y^{\prime}=\cos y
$$
given that
$$
y(0)=-1
$$
.  Give both a numerical solution by filling in the table of values, and a graphical solution by plotting your points.
$\begin{array}{ll}
x & y \
0 & -1 \
0.3 & \
0.6 & \
0.9 & \
1.2 & \
1.5 &
\end{array}$

Use Euler's Method with Five Steps to Approximate a Solution y′=cos⁡yy^{\prime}=\cos yy′=cosy

Use Euler's Method with Five Steps to Approximate a Solution $y^{\prime}=\cos y$