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  • [FREE] Show all work to multiply (3+\\sqrt{-16})(6\\sqrt{-64 . . .
    To multiply the expression (3 + s q r t − 16) (6 − 64 ), we first need to simplify the square roots of the negative numbers involved The square root of -16 can be simplified as: − 16 = 16 ⋅ − 1 = 4 i
  • Show all work to multiply the following expression: - Brainly. com
    To multiply the expression (3 + − 16 ) (6 − − 64 ), we simplify the square roots to get (3 + 4 i) (6 − 8 i) and then apply the distributive property After combining like terms and using the fact that i 2 = − 1 , we find that the result is 50
  • [FREE] Show all work to multiply (6 + \\sqrt{-64})(3 - \\sqrt{-16 . . .
    LIKE 50-100 POINTS IDRK RIGHT ANSWERS ONLY OR I REPORT What are the exact solutions of x2 − 3x − 7 = 0, where x equals negative b plus or minus the square root of b squared minus 4 times a times c all over 2 times a? x = the quantity of 3 plus or minus the square root of 37 all over 2 x = the quantity of negative 3 plus or minus the square root of 37 all over 2 x = the quantity of 3 plus
  • Show all work to multiply quantity 2 plus the square root of negative . . .
    Yadiel V asked • 01 10 23 Show all work to multiply quantity 2 plus the square root of negative 25 end quantity times quantity 4 minus the square root of negative 100 end quantity
  • [FREE] Show all work to multiply the quantity 6 + \sqrt{-64} times the . . .
    The multiplication of (6 + − 64 ) (3 − − 16 ) results in 50 after converting the square roots of the negative numbers into complex numbers and using the distributive property to combine the terms The imaginary parts cancel each other out, leaving only the real part, which sums to 50
  • [FREE] Show all work to multiply 3 + \sqrt{-16} by 6 - \sqrt{-64 . . .
    To multiply the complex numbers 3 + − 16 and 6 − − 64 , we first need to simplify the square roots of the negative numbers using the imaginary unit i Simplifying the Square Roots: The square root of − 16 is: − 16 = 16 ⋅ i = 4 i; The square root of − 64 is: − 64 = 64 ⋅ i = 8 i; Substituting Back:
  • [FREE] Show all work to multiply (3+\sqrt{-16})(6-\sqrt{-64 . . .
    The product of (3 + − 16 ) (6 − − 64 ) simplifies to 50 after converting the square roots of negative numbers to imaginary units and applying the distributive property The calculation involves substituting 4 i for − 16 and 8 i for − 64 , and simplifying the expressions
  • [FREE] Show all work to multiply the quantity (6 + \sqrt{-64})(3 . . .
    The resulting product of (6 + − 64 ) (3 − − 16 ) simplifies to 50 after multiplying and combining like terms The calculations involve using the properties of imaginary numbers for the square roots of negative numbers Ultimately, the imaginary parts cancel each other out, leaving only the real parts which add to 50
  • [FREE] Show all work to multiply (3 + \sqrt{-16})(6 - \sqrt{-64 . . .
    To multiply the expression (3 + − 16 ) (6 − − 64 ), we need to first simplify the square roots of the negative numbers involved Calculate the square roots: For − 16 : − 16 = 16 ⋅ − 1 = 4 i (where i is the imaginary unit) For − 64 : − 64 = 64 ⋅ − 1 = 8 i Substituting the square roots back into the expression:





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