Class 11th
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New answer posted
3 months agoBeginner-Level 5
The Valence Shell Electron Pair Repulsion (VSEPR) Theory is an algorithm developed to predict the molecular geometry of the compounds. The VSEPR theory predict the molecular shape based on the repulsion between electron pairs (bonding and lone) around the central atom. As per the NCERT Textbooks:
“According to this theory, the shape of a molecule depends upon the number of valence shell electron pairs around the central atom. Electron pairs repel each other and try to remain as far apart as possible to minimise repulsion, thus determining the geometry of the molecule.”
You can use this theory in primarily explaining the molecular str
New answer posted
3 months agoContributor-Level 10
Since a frequency polygon represents the data distribution, by interpreting the areas under curve, it is possible to infer probabilities for some range and interval. Let us take a look at it:
- Understanding the Data: You must be able to comprehend the data represented by frequency polygon. In most cases, x-axis represents data values/intervals and y-axis represents frequency or relative frequency of those values.
- Conversion to relative frequency: If frequency polygon is based on absolute frequencies, first convert it into relative frequency by dividing every frequency by total number of observations.
- Identifying the area of interest: Then
New answer posted
3 months agoContributor-Level 10
The following are different types of frequency polygons:
- Simple Frequency Polygon: This is a standard form that connects the midpoints of tops of the bars in a histogram with straight lines.
- Relative Frequency Polygon: This type of frequency polygon uses relative frequencies (proportions or percentages) instead of using absolute frequencies. This frequency polygon is used for comparing datasets of different sizes.
- Cumulative Frequency Polygon (Ogives): Ogives are related and they represent cumulative frequencies. These can be used for showing the cumulative distribution of data and are used with frequency polygons.
- Smoothed Frequency Polyg
New answer posted
3 months agoContributor-Level 10
The following points highlight the importance of frequency polygons:
- Frequency polygons are useful for comparing distributions of multiple datasets on the same graph. It becomes easy to visually compare shapes and trends of different datasets by overlaying multiple frequency polygons.
- These use lines to connect points which provide a continous representation of the data. It is easier to see patterns and trends over intervals through frequency polygons.
- They can simplify the visualization of complex data which makes it easy to interpret the overshap and data distribution without distraction of bins or bars.
- Line format of frequency polygon
New answer posted
3 months agoBeginner-Level 5
VSEPR theory predicts the shape of molecule based on postulate (assmptions). here are the important postulates as per the NCERT textbooks.
- The molecular geometry shape depends upon the number of valence shell electron pairs (bonded and non-bonded) around the central atom.
- The electron pairs (bonded and lone pairs) in the valence shell repel each other since their electron clouds are negatively charged.
- These electron pairs arrange themselves to minimize repulsion so that the molecule attains a stable structure with minimum energy.
- All electron pair repulsion doesn't repel each other equally, Electron pairs follows this order:
Lone pai
New answer posted
4 months agoContributor-Level 10
You should know that when the shift in the centre of mass occurs, you can use the principle of moments. With this logic, we can see the shift from the original body as the combination of two parts. The one that remains part and the other that is removed. The formula for the shift is the product of the mass removed and its distance of its centre of mass from the original centre of mass, which is divided by the mass of the remaining part.
New answer posted
4 months agoContributor-Level 10
To study centre of mass, you need to follow these steps.
- Learn the definition with examples. Most importantly, focus on visualising it.
- Then approach the centre of mass formulas for discrete particles and continuous bodies.
- Practice finding the centre of mass for symmetrical and asymmetrical bodies.
- Solve problems on the motion of centre of mass and its applications in collisions of particles.
New answer posted
4 months agoContributor-Level 10
Well, the centre of mass is a single point. It does not rotate by itself. But an object or a system of particles can rotate about its centre of mass. The individual particles of a system can move around the centre of mass, and these particles can make the centre of mass move in a straight line at a constant velocity unless there is a net external force. This is pretty much Newton's First Law, because we are talking about motion in general.
New answer posted
4 months agoContributor-Level 10
Centre of mass becomes easier to calculate when you are confident with concepts such as weighted average and mass distribution. But this concept can be challenging when applying to complex systems and in combination with rotational motion. Either way, you will need to build a solid foundation with kinematics, Newton's Laws, and work-energy principles before approaching the centre of mass concept in the Systems of Particles and Rotational Motion chapter in Physics Class 11.
New answer posted
4 months agoContributor-Level 10
Equation of tangent to the parabola at
Equation of circle touching the given parabola at P can be taken as
Radius = 1 or 4
Sum of diameter = 10
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