SolutionShow Solution `1/ √3 √2 1` = `1/ (√3 √2) 1 xx (√3 √2) 1/ (√3 √2) 1` = ` (√3 √2 1)/ (√3 √2)^2 (1)^2` = ` (√3 √2 1)/ (√3)^2 2√6 (√2)^2 1 ` = ` (√3 √2 1)/ (3 2√6 2 1)` = ` (√3 √2 1)/ ( 4 2√6 )` = ` (√3 √2) 1/ 2 ( 2 √6 )`Is done on EduRev Study Group by Class 9 Students The Questions and Answers of Rationalize the denominator of 30/ 5√3−3√5?EduRev Class 9 Question is disucussed on EduRev Study Group by 147 Class 9 Students
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Rationalise the denominator of ((5 sqrt(3)-4sqrt(2))/(4sqrt(3)+3sqrt(2)))-Share It On Facebook Twitter Email 1 Answer 1 vote answered by Tahseen Ahmad (300k points) selected by ShasiRaj Best answer 3/2 √5 Multiply by √5 both numerator and denominator ← PrevRationalise the denominator and simplify 7 √3/√10√3 2√5/√6√5 3√2/√153√2 Share with your friends Share 1 Dear Student, Please find below the solution to the asked query Rationalise the denominator 7 3 10 3 2 5 6 5
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A easy way to understand the method to rationalize the denominator Rationalize the denominator (√2√3)/(√2√3) and ((53√14))/((72√14))Find right answers right now!Radicals that have Fractions – Simplification Techniques A radical can be defined as a symbol that indicates the root of a number Square root, cube root, fourth root are all radicals This article introduces by defining common terms in fractional radicals If n is a positive integer greater than 1 and a is a real
When we rationalize the denominator in a fraction, then we are eliminating any radical expressions such as square roots and cube roots from the denominator In this article, let's learn about rationalizing the denominator, its meaning, and methods with solved examplesWhat you have written is actually 1 2 3 5 Why?Jul 24,21 √2/2√3 rationalize the denominator?
Rationalise the denominator and simplify 10/3√5 (2 marks) First of all, you need to read the question really carefully and look at how many marks it is worth The question is worth two marks and it is asking you to do two things firstly, you need to 'rationalise the denominator', and then you need to 'simplify' your answer(2√3√5)/(2√23√3) Rationalise the DenominatorRationalise the denominator 3 − 2 3 2 Hard
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Question Rationalize the denominator 3 2 V17 3 2 √17 (Simplify your answer Type an exact This question hasn't been solved yet Ask an expert Ask an expert Ask an expert done loading Show transcribed image text Expert Answer Who are the experts?Rationalise the denominator 3/(2 √5) rationalisation; Rationalize the denominator for each of the following expressions a 1/(2 √3)
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Isai Crosby 10 September, 0048 0 (√2 3) / 7 Stepbystep explanation To rationalize the denominator, we need to multiply by the conjugate 1 / (3 √2) * (3 √2) / (3 √2) (3 √2) / (9 √4) (3 √2) / (9 2) (√2 3) / 7Multiplying both numerator and denominator with 2 − 3 = 2 3 ( 2 − 3 ) ( 6 ) ( 2 − 3 ) = 2 2 − 3 3 6 2 − 6 3 Rationalise the denominator of 1/√3√2 and hence evaluate by taking √2 = 1414 and √3 = 1732,up to three places of decimal
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This discussion on Rationalize the denominator of 30/ 5√3−3√5?The bottom of a fraction is called the denominator Numbers like 2 and 3 are rational 🔴 Answer 2 🔴 on a question Rationalize the denominator of 73√2 the answers to answerhelpercom
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A81 Rationalise a surd in the denominator Rationalise a denominator means getting rid of surds from the bottom of a denominator To rationalise surds in the denominator 1 Multiply both numerator and denominator by the surd (in the denominator) 2 Simplify the expression Example A81a Rationalise the denominator of 1 √8 √8 √=22 1 √8Convention re the order of operations;Rationalize and simplify the expression12√3 √2√3√5 2−√3 1√5 1√3 12√3=12√3×2−√32−√3Now a−b×ab=a2−b2=2−√34−3=2−√31=2−√3
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More questions about Science & Mathematics Rationalise the denominator of 1/((8 5√2)) You are here Simplify (7√3)/(√10 √3)−(2√5)/(√6 √5)−(3√2)/(√15 3√2) Multiple Choice Questions Chapter 1 Class 9 Maths Example 17 If a and b are rational numbers and (√11 −Free rationalize denominator calculator rationalize denominator of radical and complex fractions stepbystep This website uses cookies to ensure you get the best experience By using this website, you agree to our Cookie Policy
After Rationalizing The Denominator Of Dfrac 4sqrt 3 5sqrt 2 Sqrt 48 Sqrt 18 And Simplifying We Get Dfrac A Bsqrt 6 15 Then The Value Of Atimes B Is
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Multiply both numerator and denominator with √3 it will be rationalize (√5×√3)/(2×√3×√3)= √15/6A Rationalise a surd expression • To rationalise expression of the form (a √b ) in the denominator, multiply both numerator and denominator by (a √b )How do I rationalise the denominator, 1/√2√3√5?
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Example Rationalise the denominator for 2/ (√35) In the given example, the denominator has one radical and a whole number added to it Thus, the conjugate of √3 5 is √3 – 5 Multiplying numerator and denominator by the conjugate of √3 5 ⇒ By the formula (ab) (ab) = a 2 – b 2 , we can write;Rationalise the denominator 52√3/74√3 Ask questions, doubts, problems and we will help youJust like 12/213 = 613=10 The only denominator in this expression is the surd √2 To remove this surd, we just need to multiply the numerator and denominator by √2, thus we have 1 2 × 2 2
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Rationalising the denominator Rationalise the denominator, 1) 5 √3 2) 5 √6 3) 2 √3 4) 5 √7 5) 4 √3 6) 4 √6 7) 3 √2 8) 3 √3 9) 4 √2 10) 4 √2 11) 4 Rationalise the denominator of the following √32/√32 Solution To Rationalise Denominator of √32/√32Method ⇒ ⇒ ⇒ ⇒ ⇒ Hence, The rationalized form is (74√3) Both your results are correct and identical in meaning There are many ways to show the answer For example, − √2 √5 2 ∗ √3 √7 2 − 2 5 2 ∗ 3 7 2 So you are really asking a question about what is conventional in presentation The seemingly childish answer to that question is that you should do whatever your teacher
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Solution Step 1 We have to rationalize the denominator Here we have √6 (in the form of √a) Then we have to multiply the numerator and denominator by √6 Step 2 By multiplying the numerators and denominators of first and second fraction , we get Step 3Rationalize the Denominator "Rationalizing the denominator" is when we move a root (like a square root or cube root) from the bottom of a fraction to the top Oh No! Rationalise the denominator of 2/√3 √5 Share with your friends Share 0 2 3 5 =2 5
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Experts are tested by Chegg as specialists in their subject areaSolutionShow Solution ` 2 √3 / 2 √3 xx 2 √3 / 2 √3 ` = ` ( 2 √3 )^2/ (2)^2 (√3)^2 = 4 3 4√3/ 4 3 ` = ` 7 4√3 /1` = 7 4√3 Concept Simplifying an expression by rationalization of the DenominatorRationalize the denominator of \frac{1}{2\sqrt{3}} by multiplying numerator and denominator by 2\sqrt{3} Rationalize the denominator of 2 − 3 1 by multiplying numerator and denominator by 2
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👍 Correct answer to the question Rationalise the denominator 2−√3 2√3 eanswersin Rationalise the denominator of each of the following (i) 3√5 (ii) 3/2√5 (iii) 1/√12 (iv) √2/√5 asked Apr 15 in Number System by Madhuwant ( 381k points) rationalisation Answers 1 continue Mathematics, 30, shonesam98 Apinhole camera is made out of a lighttight box with a piece of film attached to one side and pinhole on the opposite side the optimum diameter d (in millimeters) of the pinhole can be modeled by d=19 (55 x 10^4) l) ^1/2, where l is the length of the camera box (in
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Rationalize the denominator 2√3/ 2√3?Rationalize the denominator of \frac{3}{2\sqrt{3}} by multiplying numerator and denominator by 2\sqrt{3} Rationalize the denominator of 2 3 3 by multiplying numerator and denominator by 2 Example Rationalise the denominator of 17 3 2 17 3 2 = 17 3 2 × 7 − 3 27 − 3 2 = 7 − 3 2 7 3 2
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Rationalise the denominator 3√2/3√2 Ask questions, doubts, problems and we will help youAre solved by group of students and teacher of Class 9, which is also the largest student community of Class 9Rationalise the denominator of 2√3/2√3 Home Class 9th Maths 9th Rationalise the denominator of 2√3/2√3 by John_ka_Sena Unbeaten Ingenious
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To rationalise the denominator without chainging the value of the equation, multiply both the numerator and denominator by the value of the denominator( (5√2)/( This is the key to eliminating square roots from the denominator Note that (1 − √2 √3) is only a partial conjugate for (1 √2 √3) Multiplying these two expressions will eliminate terms in √2 but leave terms in √3 If we want to rationalise the denominator, we will also need to multiply by some expression of the form a b√3Here we have 2√3 in the denominator, to rationalize the denominator we have multiply the entire fraction by its conjugate Conjugate of 2√3 is 2√3 Step 2 (i) In the numerator we have (1 2√3) (2 √3) By multiplying these terms we get, 2 6 5 √3
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