In the given diagram, ovals are marked at different heights \((h)\) of a hill. Which one of the following options P, Q, R, and S depicts the top view of the hill?

Step 1: Understand the given diagram.
The figure shows a hill with different horizontal cross-sections taken at increasing altitudes.
At each altitude, the horizontal cross-section is represented as an oval (ellipse-like curve).
Step 2: Interpret cross-sections.
- At the bottom (near ground level), the hill's cross-section is the largest oval.
- As we move up in height, the cross-sections become smaller and smaller.
- At the top, the cross-section reduces to the smallest oval.
Step 3: Recall how top view looks.
A top view of such a hill would show concentric ovals (or nearly circular contours), with the largest oval representing the base and progressively smaller ovals inside representing higher altitudes.
Step 4: Match with given options.
- Option P: Shows ellipses but not concentric; they are shifted. Wrong.
- Option Q: Shows ovals elongated sideways, not concentric. Wrong.
- Option R: Shows concentric ovals, largest outside and smaller ones inside — correct.
- Option S: Shows irregular ellipses, not representing concentric cross-sections. Wrong.
Final Answer: \[ \boxed{R} \]

In \(\triangle ABC\), \(DE \parallel BC\). If \(AE = (2x+1)\) cm, \(EC = 4\) cm, \(AD = (x+1)\) cm and \(DB = 3\) cm, then the value of \(x\) is

In the adjoining figure, PA and PB are tangents to a circle with centre O such that $\angle P = 90^\circ$. If $AB = 3\sqrt{2}$ cm, then the diameter of the circle is
In the adjoining figure, TS is a tangent to a circle with centre O. The value of $2x^\circ$ is