πππ£πππs ππ€πͺπ£ππ
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Channel Posts
Scroll Down β¬οΈ
Here You Can Find Some Quality Tutorials About Cheat Development π§Ώ
| 2 | Quited This Right Now
Too Hard To Manage Both | 0 |
| 3 | Finally Kuch Smj Main Aarha Ab π | 78 |
| 4 | Most Used Si Units
https://www.google.com/amp/www.vidyagyaan.com/general-knowledge/science/si-units-of-physical-quantity/%3famp=1 | 54 |
| 5 |  Derived Si Units
( Most Important Must Be Learned ) | 74 |
| 6 | Derived Si Units
( Most Important Must Be Learned ) | 1 |
| 7 | +1 Si Unit List
( Most Important Must Be Learned ) | 50 |
| 8 | Si Unit List
Quantity. Si Unit. Symbol
Length ( L ) Meter m
Mass ( M ) Kilogram kg
Time ( T ) Second s
Electric Ampere A
Current ( A )
Temperature ( Ξ ) Kelvin K
Amount Mole mol
Of
Substance ( N )
Luminous Candela Cd
Intensity ( J ) | 0 |
| 9 | Fuck Si
Fuck Cgs
Fuck dimensions
Fuckπππ | 3 |
| 10 | Today My Brain Fucked Hardlyππππππππ | 27 |
| 11 | Limitations Of Dimensional Analysis!
This Method Is Not Applicable To Determine The Value Of Constant Of Proportionality Which Maybe Pure Number Or Dimensional Ratio
This method cannot be used to Derive a composite equation
This method cannot be used in equation containing Trigonometrical or exponential and log function
This Method Cannot Be Used To Derive Relation More Than Three Properties | 64 |
| 12 | +1 Example Of Conversion Of One System Of Unit into Another | 62 |
| 13 | +2 No text... | 60 |
| 14 | +1 Example 3-4 Of First | 59 |
| 15 | Two Examples To Check The Correctness Of A Physical Equation | 67 |
| 16 | Application Of Dimensional Homogeneity!
1. To Check The Correctness Of A Physical Equation
2. Derivation Of The Relation Between Various Physical Quantities
3. Conversion Of One System Of Unit into Another | 63 |
| 17 | Principle Of Dimensional Homogeneity !
The Dimensions Of The Fundamental Quantities Are Same In Each And Every Term On Either Side Of A Physical Quantity.
Example : A = B + P
Then A = LTΒ² Then B and P Also Will Be LTΒ²
[LTΒ²] =[ LTΒ²] + [LTΒ²]
[LTΒ²] = 2[LTΒ²]
[LTΒ²] = [LTΒ²]
We Don't Take Numerical Value In Dimensions Ex.... 2[LTΒ²] = [LTΒ²] | 62 |
| 18 | Note : Important Derived Physical Quantities ( The Most Used 10 ) | 58 |
| 19 | Example Of Dimension !
For This We Have To Know About The Dimensions Of Fundamental Quantities.
Length [ L ]
Mass [ M ]
Time [ T ]
Temperature [ K ]
Electricity Current [ A ]
Amount Of Substance [ Cd ]
Luminous Intensity [ mol ]
And Now The Dimensions Of Derived Quantities.
1. Area = Length x Breadth = L x L
= LΒ² = [ LΒ² ]
2. Volume = Length x Breadth x Height = L x L x L = LΒ³ = [ LΒ³ ]
3. Acceleration = Velocity
βββ
Time
= Length = Length = L
βββ ββββ β
Time TimeΒ² TΒ²
βββ
Time
L
β = L T-Β² = [ L T-Β² ]
TΒ²
( Note: This Is Highly Important So Must Practice And Learn about Most Of The Derived Quantities. ) | 64 |
| 20 | What Is Dimension?
The Dimension Of A Physical Quantity Is The Power To Which The Units Of Fundamental Quantities Are To Be Raised To Represent A Derived Quantity.
( Hindi Translation : Ek Derived Quantity Ko Jis Power Main Fundamental Quantity Main Raise Kiya Jata Hain Ushse Dimension Kehte Hain ) | 55 |
