9th Class Math MCQS Real and Complex Numbers Online Test 2

3-cp-3-e-for-any-square-matrix-a-2-c-c-2-a-0-3-cspan-class-3-d-22-math-tex-22-3-e-5-c-5-c-28-a-2-ba-5-et-5-c-5-c-29-3-c-2-fspan-3-e-c-2-a-0-is-3-a-c-2-a-0-3-c-2-fp-3-e_-_3-cp-3-e-symmetric-matrix-3-c-2-fp-3-e,3-cp-3-e-from-a-point-2-c-out-the-line-2-c-the-is-the-shortest-distance-from-the-point-to-the-line-3-c-2-fp-3-e_-_3-cp-3-e-perpendicular-3-c-2-fp-3-e,3-cp-3-e-how-many-lines-intersect-at-one-point-only-3-f-3-c-2-fp-3-e_-_3-cp-3-etwo-3-c-2-fp-3-e,3-cp-3-e-how-many-mid-points-a-line-segment-has-3-f-3-c-2-fp-3-e_-_3-cp-3-e-1-3-c-2-fp-3-e,3-cp-3-e-if-3-cspan-class-3-d-22-math-tex-22-3-e-5-c-5-c-28-5-c-5-cbegin-7-bvmatrix-7-d-2-26-amp-3-b-6-5-c-5-c-5-c-5-c-3-26-amp-3-b-x-5-c-5-cend-7-bvmatrix-7-d-3-d-0-5-c-5-c-29-3-c-2-fspan-3-e-c-2-a-0-then-x-is-equal-to-3-a-3-c-2-fp-3-e_-_3-cp-3-e-9-3-c-2-fp-3-e,3-cp-3-e-if-c-2-a-0-3-cspan-class-3-d-22-math-tex-22-3-e-5-c-5-c-28-a-3-d-5-c-5-cbegin-7-bbmatrix-7-d-1-26-amp-3-b-2-5-c-5-cend-7-bbmatrix-7-d-5-c-5-c-29-3-c-2-fspan-3-e-and-c-2-a-0-3-cspan-class-3-d-22-math-tex-22-3-e-5-c-5-c-28-b-3-d-5-c-5-cbegin-7-bbmatrix-7-d-2-26-amp-3-b-0-5-c-5-c-5-c-5-c-3-26-amp-3-b-1-5-c-5-cend-7-bbmatrix-7-d-5-c-5-c-29-3-c-2-fspan-3-e-then-22-ab-22-is-equal-to-3-a-3-c-2-fp-3-e_-_3-cp-3-e-3-cspan-class-3-d-22-math-tex-22-3-e-5-c-5-c-28-5-c-5-cbegin-7-bbmatrix-7-d-8-26-amp-3-b-2-5-c-5-cend-7-bbmatrix-7-d-5-c-5-c-29-3-c-2-fspan-3-e-3-c-2-fp-3-e,3-cp-3-e-in-a-right-angled-triangle-2-c-greater-angle-is-3-a-3-c-2-fp-3-e_-_3-cp-3-e-3-cspan-class-3-d-22-math-tex-22-3-e-5-c-5-c-2890-5-eo-5-c-5-c-29-3-c-2-fspan-3-e-3-c-2-fp-3-e,3-cp-3-e-in-a-right-angled-triangle-2-c-if-one-angle-is-c-2-a-0-3-cspan-class-3-d-22-math-tex-22-3-e-5-c-5-c-2830-5-eo-5-c-5-c-29-3-c-2-fspan-3-e-2-c-other-will-be-3-a-3-c-2-fp-3-e_-_3-cp-3-e-3-cspan-class-3-d-22-math-tex-22-3-e-5-c-5-c-2860-5-eo-5-c-5-c-29-3-c-2-fspan-3-e-3-c-2-fp-3-e,3-cp-3-e-in-a-triangle-c-2-a-0-3-cspan-class-3-d-22-math-tex-22-3-e-5-c-5-c-28-5-c-5-c-delta-abc-5-c-5-c-29-3-c-2-fspan-3-e-2-c-c-2-a-0-3-cspan-class-3-d-22-math-tex-22-3-e-5-c-5-c-28-5-c-5-coverrightarrow-7-bcd-7-d-5-c-5-c-29-3-c-2-fspan-3-e-c-2-a-0-bisects-3-cspan-class-3-d-22-math-tex-22-3-e-5-c-5-c-28-5-c-5-cangle-c-5-c-5-c-29-3-c-2-fspan-3-e-2-c-if-c-2-a-0-3-cspan-class-3-d-22-math-tex-22-3-e-5-c-5-c-28-m-5-c-5-coverline-7-bac-7-d-3-d-3-5-c-5-c-29-3-c-2-fspan-3-e-2-c-c-2-a-0-3-cspan-class-3-d-22-math-tex-22-3-e-5-c-5-c-28-m-5-c-5-coverline-7-bbc-7-d-3-d-6-5-c-5-c-29-3-c-2-fspan-3-e-c-2-a-0-and-c-2-a-0-3-cspan-class-3-d-22-math-tex-22-3-e-5-c-5-c-28-m-5-c-5-coverline-7-bab-7-d-3-d-7-5-c-5-c-29-3-c-2-fspan-3-e-c-2-a-0-then-c-2-a-0-3-cspan-class-3-d-22-math-tex-22-3-e-5-c-5-c-28-m-5-c-5-coverline-7-bdb-7-d-5-c-5-c-29-3-c-2-fspan-3-e-c-2-a-0-is-equal-to-3-a-3-c-2-fp-3-e_-_3-cp-3-e-3-cspan-class-3-d-22-math-tex-22-3-e-5-c-5-c-2814-5-c-5-cover-3-5-c-5-c-29-3-c-2-fspan-3-e-3-c-2-fp-3-e,3-cp-3-e-in-any-triangle-of-angles-are-concurrent-3-a-3-c-2-fp-3-e_-_3-cp-3-e-bisectors-3-c-2-fp-3-e,3-cp-3-e-in-equation-x-2-26-lt-3-b-0-has-its-solution-set-3-a-3-c-2-fp-3-e_-_3-cp-3-e-1-3-c-2-fp-3-e,3-cp-3-e-medians-of-the-triangle-are-3-a-3-c-2-fp-3-e_-_3-cp-3-e-concurrent-3-c-2-fp-3-e,3-cp-3-e-product-of-a-surd-and-its-conjugate-surd-is-a-2-f-an-number-3-a-3-c-2-fp-3-e_-_3-cp-3-e-rational-3-c-2-fp-3-e,3-cp-3-e-similar-figure-have-in-area-3-a-3-c-2-fp-3-e_-_3-cp-3-e-different-3-c-2-fp-3-e,3-cp-3-e-sum-of-two-adjacent-angles-c-2-a-0-making-through-two-non-parallel-lines-is-3-a-3-c-2-fp-3-e_-_3-cp-3-e-3-cspan-class-3-d-22-math-tex-22-3-e-5-c-5-c-28180-5-eo-5-c-5-c-29-3-c-2-fspan-3-e-3-c-2-fp-3-e,the-value-of-28-i-29-3-csup-3-e-10-3-c-2-fsup-3-e-is_-_1