If (f:(-\infty,2]\to\mathbb{R}) and (f(x)=x^2), what is the correct statement about (f)?यदि (f:(-\infty,2]\to\mathbb{R}) तथा (f(x)=x^2) है, तो (f) के बारे में सही कथन क्या है?
Answer and explanationउत्तर और व्याख्या
Correct answer:सही उत्तर: (f) is not one-one because (f(1)=f(-1))(f) एक-एक नहीं है क्योंकि (f(1)=f(-1))
Step 1: The domain ((-\infty,2]) contains both (1) and (-1). Step 2: (1\neq-1), but (1^2=(-1)^2=1). Step 3: If the domain spreads on both sides of zero, (x^2) is not one-one.चरण 1: प्रांत ((-\infty,2]) में (1) और (-1) दोनों शामिल हैं। चरण 2: (1\neq-1), लेकिन (1^2=(-1)^2=1)। चरण 3: प्रांत यदि शून्य के दोनों ओर फैला हो, तो (x^2) एक-एक नहीं रहता।
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