Let E = e1, e2, e3 be the standard basis for R^3 and B = b1, b2, b3 be a basis for vector space…

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Let E = e1, e2, e3 be the standard basis for R^3 and B = b1, b2, b3 be a basis for vector space V. Let T: R^3 - gt; V be a linear transformation with the property that T(x1, x2, x3) = -(x2 + x3)b1 - (x1 + x3)b2 + (x1 + x2)b3. The matrix for T relative to B and E is: -1 0 -1 -1 -1 0 -1 0 -1

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#MasteringMultipleIntegrals:TechniquesandTips
  1. Phoebe Harris
  2. Mastering Multiple Integrals: Techniques and Tips
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