Multiplying Radicals with Variables Worksheet
If you're a student or teacher looking for a comprehensive worksheet on multiplying radicals with variables, this blog post will be a valuable resource for you.
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What is the product of ?3 and ?5?
The product of ?3 and ?5 is equal to ?15.
Multiply (2?2)(3?7).
When multiplying (2?2)(3?7), you can multiply the numbers outside the square roots together (2 * 3 = 6), and then multiply the numbers inside the square roots together (2 * 7 = 14). Therefore, the result is 6?14.
Simplify ?12 * ?8.
To simplify ?12 * ?8, first combine the two square roots to get ?(12 * 8) = ?96. Next, simplify the square root of 96 by factoring it as ?(16 * 6) = ?16 * ?6 = 4?6. Therefore, ?12 * ?8 simplifies to 4?6.
Find the value of ?2 * ?2 * ?2.
The value of ?2 * ?2 * ?2 is equal to 2. This can be simplified to become ?(2 * 2 * 2) which equals ?8, and the square root of 8 is equal to 2.
Multiply (?a)(?b)(?c).
The result of multiplying (?a)(?b)(?c) is equal to ?(abc).
Simplify ?10 * ?2 + ?10 * ?3.
The given expression simplifies to ?20 + ?30.
What is the product of (?3 + ?5) and (?3 - ?5)?
The product of (?3 + ?5) and (?3 - ?5) is 3 - 5 = -2.
Multiply (?x + ?y)(?x - ?y).
(?x + ?y)(?x - ?y) simplifies to x - y.
Simplify (?6 + ?3)^2.
Expanding (?6 + ?3)^2 simplifies to 6 + 2?18 + 3, which further simplifies to 9 + 2?18.
Multiply (?a + ?b + ?c)(?a + ?b - ?c).
To multiply (?a + ?b + ?c)(?a + ?b - ?c), we can use the distributive property to multiply each term in the first parenthesis by each term in the second parenthesis. This results in (?a*?a) + (?a*?b) + (?a*-?c) + (?b*?a) + (?b*?b) + (?b*-?c) + (?c*?a) + (?c*?b) + (?c*-?c). Simplifying this gives us a + ?ab - ?ac + ?ab + b - ?bc + ?ac + ?bc - c, which can be further simplified to a + b - c.
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