sqrt(3) x sqrt(15) = sqrt( 3 x 15 ) = sqrt( 45 ) = sqrt( 9 x 5 ) = 3 sqrt(5)
-1?
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 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}).
√2*√70 = √2*√2*√35 = 2√35 which cannot be simpified further.
-1?
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.
It can not be simplified any more. To the nearest hundredth, 6.71
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}).
√2*√70 = √2*√2*√35 = 2√35 which cannot be simpified further.
90
It is: 5 times square root of 10
The expression cannot be simplified.
-6*sqrt(7) cannot be simplified. Its value is -15.8745, approx.
The expression ( 9n \times 10(6n) ) can be simplified by first multiplying the constants and then the variables. This gives us ( 90n \times 6n = 540n^2 ). Therefore, the simplified form of the expression is ( 540n^2 ).
The expression equivalent to (53 \times 32) can be simplified by performing the multiplication. Calculating it gives (53 \times 32 = 1696). Therefore, the expression equivalent to (53 \times 32) is simply (1696).