Introduction
In this pattern, both statements are connected in a way that each influences the other or they occur simultaneously as part of a reciprocal relationship. Unlike direct cause-effect questions, these involve mutual dependence - where change in one variable leads to change in the other, forming a cycle of influence.
Pattern: Simultaneous Events / Mutual Dependence
Pattern
The key concept is: both statements depend on each other, where one acts as both a cause and an effect of the other.
Step-by-Step Example
Question
1️⃣ Demand for smartphones increased.
2️⃣ Prices of smartphones decreased.
Which of the following correctly represents the relationship?
(A) 1 → Cause; 2 → Effect
(B) 2 → Cause; 1 → Effect
(C) Both are independent
(D) Mutual cause-effect relationship
Solution
-
Step 1: Identify interdependence
Lower prices make smartphones more affordable, leading to higher demand. -
Step 2: Check feedback effect
As demand rises, companies produce in bulk, keeping prices even lower. -
Step 3: Conclude the relationship
Each statement strengthens the other - a clear mutual dependence. -
Final Answer:
Mutual cause-effect relationship → Option D -
Quick Check:
Lower prices → higher demand → more production → sustained low prices ✅
Quick Variations
1. Market feedback loops (price ↔ demand, supply ↔ profit).
2. Social or behavioral patterns (education ↔ employment, health ↔ productivity).
3. Economic balance scenarios (investment ↔ income, innovation ↔ competition).
Trick to Always Use
- Check if both statements reinforce or influence each other instead of one-directional logic.
- If removing one statement breaks the logic of the other, the relationship is mutually dependent.
- Use real-world examples (price-demand, job-skill, education-income) to validate cyclic patterns.
Summary
Summary
- Simultaneous or mutual relationships involve cyclic or bidirectional influence.
- Neither statement is fully cause or effect - both co-exist and impact each other.
- Common in economics, sociology, and logical reasoning tests.
- Always identify if each variable’s change reinforces the other’s outcome.
Example to remember:
“Lower smartphone prices ↔ Higher smartphone demand.”
