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You can multiply the radicands together if the radical is the same. So, the answer is radical 13*17=radical 221
The square root of 12 may be simplified to 2 times the square root of 3.
The expression ( \sqrt{12} \times \sqrt{x} ) can be simplified using the property of square roots that states ( \sqrt{a} \times \sqrt{b} = \sqrt{a \times b} ). Therefore, ( \sqrt{12} \times \sqrt{x} = \sqrt{12x} ). Additionally, ( \sqrt{12} ) can be simplified further to ( 2\sqrt{3} ), so the expression can also be written as ( 2\sqrt{3x} ).
The expression ( 18^{\frac{1}{2}} ) represents the square root of 18. Therefore, the equivalent radical expression is ( \sqrt{18} ), which can also be simplified to ( 3\sqrt{2} ) since ( 18 = 9 \times 2 ).
The expression of 5x3+6-x3 can simplified to 4x3+6
You can multiply the radicands together if the radical is the same. So, the answer is radical 13*17=radical 221
The square root of 12 may be simplified to 2 times the square root of 3.
The expression ( 18^{\frac{1}{2}} ) represents the square root of 18. Therefore, the equivalent radical expression is ( \sqrt{18} ), which can also be simplified to ( 3\sqrt{2} ) since ( 18 = 9 \times 2 ).
The expression ( \sqrt{12} \times \sqrt{x} ) can be simplified using the property of square roots that states ( \sqrt{a} \times \sqrt{b} = \sqrt{a \times b} ). Therefore, ( \sqrt{12} \times \sqrt{x} = \sqrt{12x} ). Additionally, ( \sqrt{12} ) can be simplified further to ( 2\sqrt{3} ), so the expression can also be written as ( 2\sqrt{3x} ).
The expression of 5x3+6-x3 can simplified to 4x3+6
It can not be simplified any more. To the nearest hundredth, 6.71
sqrt(3) x sqrt(15) = sqrt( 3 x 15 ) = sqrt( 45 ) = sqrt( 9 x 5 ) = 3 sqrt(5)
The expression "the radical of 4 times the radical of 7" can be written mathematically as (\sqrt{4} \times \sqrt{7}). Since (\sqrt{4} = 2), the expression simplifies to (2 \times \sqrt{7}). Thus, the final answer is (2\sqrt{7}).
The radical of 50 can be simplified by factoring it into its prime components: (50 = 25 \times 2 = 5^2 \times 2). Therefore, the square root of 50 can be expressed as (\sqrt{50} = \sqrt{25 \times 2} = \sqrt{25} \times \sqrt{2} = 5\sqrt{2}). Thus, the simplified form of the radical of 50 is (5\sqrt{2}).
The number 300 can be simplified as a radical by factoring it into its prime factors: (300 = 100 \times 3 = 10^2 \times 3). Therefore, the square root of 300 can be expressed as ( \sqrt{300} = \sqrt{100 \times 3} = \sqrt{100} \times \sqrt{3} = 10\sqrt{3}). Thus, the simplified form of 300 as a radical is (10\sqrt{3}).
Radical 32 can be simplified by factoring it into its prime factors. Since 32 is equal to (2^5), we can express (\sqrt{32}) as (\sqrt{16 \times 2}), which simplifies to (\sqrt{16} \times \sqrt{2} = 4\sqrt{2}). Thus, the simplified form of radical 32 is (4\sqrt{2}).
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