Important Questions of Triangles Mathematics | Zigya

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 Multiple Choice QuestionsShort Answer Type

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361. In the figure, ∆ABC ~ ∆PQR. Also area of (∆ABC) = 4 area of (∆PQR). If BC = 12 cm, find QR.


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 Multiple Choice QuestionsLong Answer Type

362. In the given Fig. <pre>uncaught exception: <b>mkdir(): Permission denied (errno: 2) in /home/config_admin/public/felixventures.in/public/application/css/plugins/tiny_mce_wiris/integration/lib/com/wiris/util/sys/Store.class.php at line #56mkdir(): Permission denied</b><br /><br />in file: /home/config_admin/public/felixventures.in/public/application/css/plugins/tiny_mce_wiris/integration/lib/com/wiris/util/sys/Store.class.php line 56<br />#0 [internal function]: _hx_error_handler(2, 'mkdir(): Permis...', '/home/config_ad...', 56, Array)
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#6 {main}</pre> and MN || BC. Prove that: ∆AMN ~ ∆ABC.


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363. In triangle PQR, MN is drawn parallel to QR.

(i) If space space PM equals 1 half PQ space then space find space fraction numerator ar left parenthesis increment PMN right parenthesis over denominator ar left parenthesis increment PQR right parenthesis end fraction.

(ii) If MN space equals space 1 third QR semicolon space find space fraction numerator ar left parenthesis increment PQR right parenthesis over denominator ar left parenthesis increment PMN right parenthesis end fraction.

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 Multiple Choice QuestionsShort Answer Type

364.

In the given Fig. PB and QA are perpendi-cular t to segment AB, if PO = 4 cm, QO = 7 cm and ar (∆POB) = 80 cm2, find ar (∆QOA).


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 Multiple Choice QuestionsLong Answer Type

365. In the given Fig. ∆AOD ~ BOC if AD = 10 cm, BC = 5 cm, AO = 6.5 cm and OC = 2.8 cm. Find OD and OB. Also find fraction numerator ar left parenthesis increment AOD right parenthesis over denominator ar left parenthesis increment BOC right parenthesis end fraction.


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 Multiple Choice QuestionsShort Answer Type

366. In the Fig. find PR and PQ, when QR = 26 cm, PO = 6 cm and OR = 8 cm.


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367. ABC is a right triangle right angled at C. Let BC = a, CA = b, AB = c and let p be the length of perpendicular from C on AB, prove that
(i)  cp = ab
(ii)  1 over straight p squared equals 1 over straight a squared plus 1 over straight b squared.
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 Multiple Choice QuestionsLong Answer Type

368. If a line is drawn parallel to one side of a triangle, the other two sides are divided in the same ratio, Prove. Use this result to prove the following.
In the given figure, if ABCD is a trapezium in which AB || DC || EF, then <pre>uncaught exception: <b>mkdir(): Permission denied (errno: 2) in /home/config_admin/public/felixventures.in/public/application/css/plugins/tiny_mce_wiris/integration/lib/com/wiris/util/sys/Store.class.php at line #56mkdir(): Permission denied</b><br /><br />in file: /home/config_admin/public/felixventures.in/public/application/css/plugins/tiny_mce_wiris/integration/lib/com/wiris/util/sys/Store.class.php line 56<br />#0 [internal function]: _hx_error_handler(2, 'mkdir(): Permis...', '/home/config_ad...', 56, Array)
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#6 {main}</pre>


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369. In a right angled triangle, the square of hypotenuse is equal to the sum of the squares of the two sides. Given that ∠B of ∆ABC is an acute angle and AD ⊥ BC.
Prove that AC2 = AB2 + BC2 - 2 BC . BD.
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370. State and Prove Pythagoras theorem, use the theorem and calculate area (∆PMR) from the given figure.

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