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Example 18: Rationalise the denominator of 1/ (2 + √3) Example 19: Rationalise the denominator of 5 / (√3 – √5) Example 20: Rationalise the denominator of 1/ (7 + 3√2) Example 17 Example 21
Read MoreExample 16: Simplify the following expressions: (i) (5+ √7)(2+ √5) (ii) (5+ √5)(5− √5) (iii) (√3+ √7)2 (iv) (√11− √7)(√11+ √7) Example 12, 13, 14, 15 Example 17
Read MoreExample 12: Check whether 7 √5, 7/√5 , √2 +21, π − 2 are irrational numbers or not. Example 13: Add 2√2+5√3 and √2–3√3. Example 14: Multiply 6√5 by 2√5. Example 15: Divide 8√(15) by 2√3. Example 11 Example 16
Read MoreExample 11: Visualize the representation of 5.373737… on the number line upto 5 decimal places, that is, up to 5.37777. Example 10 Example 12, 13, 14, 15
Read MoreQuestion 2: Find: (i) 93/2 (ii) 322/5 (iii) 163/4 (iv) 125-1/3 Question 3: Simplify: (i)22/3⋅21/5 (ii)(1/33)7 (iii)(111/2) / (111/4) (iv)71/2⋅81/2 Question 1 Class 9 | Home
Read MoreQuestion 5: Rationalise the denominators of the following:(i) 1/√7 (ii)1/(√7−√6) (iii) 1/(√5+ √2) (iv) 1/(√7−2) Question 4 Ex: 1.6 | Question 1
Read MoreQuestion 3: Recall, π is defined as the ratio of the circumference (say c) of a circle to its diameter (say d). That is, π = c / d⋅ This seems to contradict the fact that π is irrational. How…
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