For a polynomial $f(x)$, the graph of $y=f(x)$ is given. The number of zeroes of $f(x)$ in the graph will be: 
Step 1: Definition of zero of a polynomial
Zeroes of a polynomial are the $x$-coordinates where the graph of $y=f(x)$ intersects the $x$-axis, i.e., where $f(x)=0$.
Step 2: Observe the given graph
From the graph, the curve cuts the $x$-axis at three distinct points.
Step 3: Count the zeroes
Since there are three points of intersection with the $x$-axis, the number of zeroes of $f(x)$ is $3$.
\[
\boxed{\text{Number of zeroes} = 3}
\]
The product of $\sqrt{2}$ and $(2-\sqrt{2})$ will be:
If a tangent $PQ$ at a point $P$ of a circle of radius $5 \,\text{cm}$ meets a line through the centre $O$ at a point $Q$ so that $OQ = 12 \,\text{cm}$, then length of $PQ$ will be:
In the figure $DE \parallel BC$. If $AD = 3\,\text{cm}$, $DE = 4\,\text{cm}$ and $DB = 1.5\,\text{cm}$, then the measure of $BC$ will be: