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Vector V1 is (5i+7j−3k) , vector V2 is (7i+2j+14k) , and vector V3 is (i−2j+5k) . The scalar triple \text { Vector } V _ { 1 } \text { is } ( 5 i + 7 j - 3 k ) \text {, vector } V _ { 2 } \text { is } ( 7 i + 2 j + 14 k ) \text {, and vector } V _ { 3 } \text { is } ( i - 2 j + 5 k ) \text {. The scalar triple } Vector V1 is (5i+7j−3k) , vector V2 is (7i+2j+14k) , and vector V3 is (i−2j+5k) . The scalar triple product ⋅(V2×V3) is \cdot \left( V _ { 2 } \times V _ { 3 } \right) \text { is }⋅(V2×V3) is
A) 291B) 82C) 56D) 91
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