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Chemistry Bridge Course Lecture 5

Chemistry Bridge Course - Lecture 5 | CHEMCA JEE & NEET
CHEMCA
Lecture 5 STOICHIOMETRY APPLIED Target: Class 10 to 11 Transition (JEE/NEET)

Application of Mole Concept to Chemical Equations

Welcome to Lecture 5 of the CHEMCA Bridge Course! In this session, Abhishek Sengar Sir connects the Mole Concept to balanced chemical reactions. Master how to interpret balanced equations, use dynamic mole ratios, and apply the super-fast Basic Ratio Method to solve stoichiometry problems in seconds.

Video Lecture Broadcast

Instructor: Abhishek Sengar Sir Published: April 17, 2026 Subject: Stoichiometry & Equations

Interactive Lecture Timestamps

Click any topic to skip the video directly to that specific concept explanation.

In-Depth Lecture Notes & Summary

01

What is a Chemical Equation?

A Chemical Equation is the symbolic representation of a chemical reaction using element symbols, formulas, and state notation.

Left-hand entities are called Reactants, and right-hand entities are called Products. Standard state designations at room conditions include:

Solid: (s)
Liquid: (l)
Gas: (g)
Aqueous: (aq)
02

Skeletal vs. Balanced Equations

A chemical equation can either simply identify reacting species (skeletal) or fully obey mass conservation laws (balanced).

Skeletal (Unbalanced) Equation

Shows only reactants and products without correct molecular ratios. It violates the Law of Conservation of Mass. $$\text{H}_2\text{(g)} + \text{O}_2\text{(g)} \to \text{H}_2\text{O(l)}$$ $$\text{Reactant Mass (34g)} \neq \text{Product Mass (18g)}$$

Balanced Chemical Equation

Satisfies conservation laws and the Principle of Atomic Conservation (POAC): atom counts must remain identical on both sides. $$2\text{H}_2\text{(g)} + \text{O}_2\text{(g)} \to 2\text{H}_2\text{O(l)}$$ $$\text{Reactant Mass (36g)} = \text{Product Mass (36g)}$$

Abhishek Sir's Golden Rule: Always balance the equation first before performing any calculations!
03

Interpreting a Balanced Equation

When an equation is balanced, the coefficients represent the relative molar ratios of reactants and products:

$$\text{CH}_4\text{(g)} + 2\text{O}_2\text{(g)} \to \text{CO}_2\text{(g)} + 2\text{H}_2\text{O(l)}$$

This single equation provides two layers of conversion factors:

  • Molar Interpretation: $1\text{ mole of CH}_4$ reacts with $2\text{ moles of O}_2$ to produce $1\text{ mole of CO}_2$ and $2\text{ moles of H}_2\text{O}$.
  • Mass Interpretation: $16\text{g of CH}_4$ reacts with $64\text{g of O}_2$ to produce $44\text{g of CO}_2$ and $36\text{g of H}_2\text{O}$.
04

Three Methods to Solve Stoichiometry

Using Methane combustion ($80\text{g of CH}_4$) as a case study, Abhishek Sir demonstrates three alternative methods to calculate reactants and products:

Method 1: Mole Balance Method (School Standard)

Convert the given mass of reactant to moles, apply stoichiometric coefficients, and convert the resulting moles back to mass. $$\text{Moles of CH}_4 = \frac{80\text{g}}{16\text{g/mol}} = 5\text{ moles}$$ $$\text{Since } 1 \text{ mole of CH}_4 \text{ needs } 2\text{ moles of O}_2 \implies 5\text{ moles of CH}_4 \text{ needs } 10\text{ moles of O}_2 = 320\text{g}$$

Method 2: Mass Balance Method (Direct Proportion)

Set up a direct proportion of masses using the molar masses in the balanced equation. $$\text{Since } 16\text{g of CH}_4 \text{ reacts with } 64\text{g of O}_2 \implies 1\text{g of CH}_4 \text{ reacts with } \frac{64}{16} = 4\text{g of O}_2$$ $$\implies 80\text{g of CH}_4 \text{ reacts with } 80 \times 4 = 320\text{g of O}_2$$

Method 3: Basic Ratio Method (Super Fast for Competitions)

Set up a simple multiplier grid. Find the scaling multiplier from the given reactant moles, and multiply it across the entire stoichiometric row:

Row $\text{CH}_4$ $\text{O}_2$ $\text{CO}_2$ $\text{H}_2\text{O}$
Basic Ratio 1 2 1 2
Required Moles 5 (Multiplier: $\times 5$) 10 5 10
05

Propane & Benzene Combustion Exercises

1. Propane Combustion ($132\text{g of C}_3\text{H}_8$)

Balanced Equation: $$\text{C}_3\text{H}_8\text{(g)} + 5\text{O}_2\text{(g)} \to 3\text{CO}_2\text{(g)} + 4\text{H}_2\text{O(l)}$$

• Molar Mass of $\text{C}_3\text{H}_8 = 44\text{ g/mol}$. Moles of propane used = $\frac{132}{44} = 3\text{ moles}$.
• Scaling Multiplier is $\times 3$.
• $\text{O}_2$ required = $5 \times 3 = 15\text{ moles}$ ($480\text{g}$).
• $\text{CO}_2$ formed = $3 \times 3 = 9\text{ moles}$ ($396\text{g}$).
• $\text{H}_2\text{O}$ formed = $4 \times 3 = 12\text{ moles}$ ($216\text{g}$).

Homework Challenge: Benzene Combustion ($156\text{g of C}_6\text{H}_6$)

Balanced Equation: $$2\text{C}_6\text{H}_6\text{(l)} + 15\text{O}_2\text{(g)} \to 12\text{CO}_2\text{(g)} + 6\text{H}_2\text{O(l)}$$

• Molar Mass of Benzene $\text{C}_6\text{H}_6 = 78\text{ g/mol}$. Moles of Benzene = $\frac{156}{78} = 2\text{ moles}$.
• Scaling Multiplier is $\times 1$ (since coefficient is $2$).
• Required $\text{O}_2 = 15\text{ moles}$ ($480\text{g}$).
• Produced $\text{CO}_2 = 12\text{ moles}$ ($528\text{g}$).
• Produced $\text{H}_2\text{O} = 6\text{ moles}$ ($108\text{g}$).

Stoichiometry Matrix Solver

Input the mass of reactant to watch the multiplier and stoichiometry moles matrix update live using the Basic Ratio Method!

Stoichiometric Scaling: Multiplier: 5.00

Species Stoich Moles Mass (g)

Stoichiometry Quiz

Validate your calculations against the exact problems taught by Abhishek Sir.

Question 1 of 5

Score: 0/0

Stuck on Balancing?

Struggling to find coefficients for complex combustion problems of benzene or propane? Email Abhishek Sir directly!

Email Support →

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1 comment:

  1. Anonymous17:34

    ​Very easy understanding.

    ReplyDelete

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