y=2\sin 2t\) for \(0\leq t\leq 2\pi\text{.}\) Find \(dy/dx\) for this curve. Find the equation of the two tangent lines at the origin. Identify the graph on Figure 4.2.3 that corresponds to the ...

y=2\sin 2t\) for \(0\leq t\leq 2\pi\text{.}\) Find \(dy/dx\) for this curve. Find the equation of the two tangent lines at the origin. Identify the graph on Figure 4.3 that corresponds to the ...

Optical parametric oscillators simultaneously generate two beams of coherent light that are widely tunable in wavelength. This flexibility makes them a popular tool in various areas of scientific ...

The area under a curve can be estimated by dividing it into triangles, rectangles and trapeziums. If we have a speed-time or velocity-time graph, the distance travelled can be estimated by finding ...