Question
Complete the table given below by putting tick mark across the respective property found in the solids mentioned.Solids
Properties Cone Cylinder Prism Pyramid
1. The figure is a Polyhedron.        
2. The figure has diagonals.        
3. The shape has curved edges.        
4. The base of figure is a polygon.        
5. The bases are congruent.        
6. The base of figure is a polygon and other faces meet at a single point.        
7. The base of figure is a curved edge and other faces meet at a single point.        

Answer

On the basis of properties and features of cone, cylinder, prism and pyramid, we can fill the given table as follows:Solids
Properties Cone Cylinder Prism Pyramid
1. The figure is a Polyhedron. $\times$ $\times$ $\checkmark$ $\checkmark$
2. The figure has diagonals. $\times$ $\times$ $\times$ $\checkmark$
3. The shape has curved edges. $\checkmark$ $\checkmark$ $\times$ $\times$
4. The base of figure is a polygon. $\times$ $\times$ $\checkmark$ $\checkmark$
5. The bases are congruent. $\times $ $\checkmark$ $\checkmark$ $\times $
6. The base of figure is a polygon and other faces meet at a single point. $\times$ $\times$ $\times$ $\checkmark$
7. The base of figure is a curved edge and other faces meet at a single point. $\checkmark$ $\times $ $\times$ $\times $

Need a full question paper?

Generate a complete, print-ready paper with questions like this in minutes — across 16+ boards, with answer keys.

Start Generating Free

Similar questions

Solve:
$\frac{9\text{x}}{7-6\text{x}}=15$
Given that the number $\overline{67\text{y}19}$ is divisible by $9$, where y is a digit, what are the possible valuse of y?
Evaluate: $125\sqrt[3]{\text{a}^6}-\sqrt[3]{125\text{a}^6}$
A contractor undertook a contract to complete a part of a stadium in $9$ months with a team of $560$ persons. Later on, it was required to complete the job in $5$ months. How many extra persons should he employ to complete the work?
Multiply the following:

$\Big(\frac{3}{4}\text{x}-\frac{4}{3}\text{y}\Big),\Big(\frac{2}{3}\text{x}+\frac{3}{2}\text{y}\Big)$

Find the area of a rectangular park which is $36\frac{3}{5}\text{m}$ long and $16\frac{2}{3}\text{m}$board.
In a quadrilateral $PQRS, \angle\text{P}=50^\circ,\angle\text{Q}=50^\circ,\angle\text{R}=50^\circ,\text{Find}\angle\text{S}$. Is this quadrilateral convex or concave?
Draw a graph for the radius and circumference of circle using a suitable scale. $[$ Hint: Take radius $= 7, 14, 21$ units and so on.$]$ Form the graph,
$a.$ find the circumference of the circle when radius is $42$ units.
$b.$ at what radius will the circumference of the circle be $220$ units?
By repeated subtraction of odd number starting from 1, find whether the following numbers are perfect squares or not. If the number is a perfect square, then find its square root.
(i) 121$\quad$(ii) 55$\quad$(iii) 36$\quad$(iv) 49$\quad$(v) 90
In a class, $60\%$ of the total number of students are boys and there are $14$ girls. How many students are there in the class$?$