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Conic sections 🤩 Conic sections are produced when a plane slices though a cone.There are four types of conic sections.Th...
30/11/2022

Conic sections 🤩

Conic sections are produced when a plane slices though a cone.
There are four types of conic sections.
The circle is made from a plane intersecting a cone parallel to its base.
The ellipse is made from a plane intersecting a cone at an angle to its base.
The parabola is made from a plane intersecting a cone at an angle parallel to the slant edge.
The hyperbola is made from a plane intersecting both halves of a double cone, but not passing through the apex.

Today’s discussion on ELECTRICITY ⚡️⚡️⚡️⚡️
27/11/2022

Today’s discussion on ELECTRICITY ⚡️⚡️⚡️⚡️

Everything about differential equations.a differential equation is an equation that contains one or more functions with ...
17/11/2022

Everything about differential equations.

a differential equation is an equation that contains one or more functions with its derivatives. The derivatives of the function define the rate of change of a function at a point

Differential equations have several applications in different fields such as applied mathematics, science, and engineering. Apart from the technical applications, they are also used in solving many real life problems. Let us see some differential equation applications in real-time.

1) Differential equations describe various exponential growths and decays.

2) They are also used to describe the change in return on investment over time.

3) They are used in the field of medical science for modelling cancer growth or the spread of disease in the body.

4) Movement of electricity can also be described with the help of it.

5) They help economists in finding optimum investment strategies.

6) The motion of waves or a pendulum can also be described using these equations

Indicators are those substances which tell us whether a substance is acidic or basic by change in colour. For e.g., litm...
15/11/2022

Indicators are those substances which tell us whether a substance is acidic or basic by change in colour. For e.g., litmus solution.
• Olfactory indicators: Those substances whose odour changes in acidic or basic media are called lfactory indicators. For e.g., clove, vanilla, onion.
• Natural indicators: Turmeric, litmus (obtained from lichen)
• Synthetic indicators: Methyl orange, phenolphthalein.

Basic differentiation rules to remember
10/11/2022

Basic differentiation rules to remember

An easy way to learn reactivity series 😍😍😍Just 🎶 sing please send cats monkeys and zebras in their lovely happy cages ma...
07/11/2022

An easy way to learn reactivity series 😍😍😍
Just 🎶 sing
please send cats monkeys and zebras in their lovely happy cages made of silver gold platinum
And it’s done ✅

Cheat sheet on Laws of Exponents! The important laws of exponents are given here along with the examples                ...
05/11/2022

Cheat sheet on Laws of Exponents! The important laws of exponents are given here along with the examples

See how easy it is ! A chemical reaction is a process or chemical change that transforms one set of substances (the reac...
03/11/2022

See how easy it is !

A chemical reaction is a process or chemical change that transforms one set of substances (the reactants) into another set of substances (the products). The process involves breaking chemical bonds between atoms and forming new bonds, so the number and type of atoms are the same for both reactants and products.

The Distributive Property is an algebraic property that is used to multiply a single value and two or more values within...
31/10/2022

The Distributive Property is an algebraic property that is used to multiply a single value and two or more values within a set of parenthesis. The distributive Property States that when a factor is multiplied by the sum/addition of two terms, it is essential to multiply each of the two numbers by the factor, and finally perform the addition operation. This property can be stated symbolically as:
A ( B+ C) = AB + AC
Where A, B and C are three different values.

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