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Question : ΔABC and ΔDEF are congruent respectively. If AB = 6 = DE, BC = 8 = EF and $\angle$B = 30°, then $\angle$D + $\angle$C _________.

Option 1: 160°

Option 2: 120°

Option 3: 130°

Option 4: 150°

Team Careers360 23rd Jan, 2024

Correct Answer: 150°


Solution :
Given, that $\triangle$ABC and $\triangle$DEF are congruent.
AB = 6 = DE, BC = 8 = EF, and $\angle$B = 30°
Since, $\triangle$ABC $\cong$ $\triangle$DEF
⇒ $\angle$A = $\angle$D
By angle sum property in $\triangle$ABC,
$\angle$A + $\angle$B + $\angle$C = 180°
⇒ $\angle$D +

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Question : Case Study 72: Innovate Tech

Effective delegation can lead to:

 

Option 1: Limited employee empowerment

Option 2: Simplified communication

Option 3: Improved efficiency and employee development

Option 4: Excessive centralization

Team Careers360 22nd Jan, 2024

Correct Answer: Improved efficiency and employee development


Solution : The correct answer is (c) Improved efficiency and employee development

When delegation is done effectively, it can result in improved efficiency by allowing tasks to be handled by individuals with the appropriate skills and expertise. Additionally, effective delegation can promote employee

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Question : Article 370 of the Indian Constitution upholds

Option 1: land reform legislation in India

Option 2: diplomatic privileges and immunities

Option 3: special status of Jammu and Kashmir State

Option 4: duties and rights of Lokpal

Team Careers360 23rd Jan, 2024

Correct Answer: special status of Jammu and Kashmir State


Solution : The correct answer is the special status of Jammu and Kashmir State.

It allowed Jammu and Kashmir to have its constitution, flag, and legislative authority. The Indian constitution's "Temporary, Transitional and Special Provisions" Part XXI contains Article 370. It

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Question : The area of the parallelogram whose length is 30 cm, width is 20 cm and one diagonal is 40 cm is:

Option 1: $200\sqrt{15}\text{ cm}^{2}$

Option 2: $100\sqrt{15}\text{ cm}^{2}$

Option 3: $300\sqrt{15}\text{ cm}^{2}$

Option 4: $150\sqrt{15}\text{ cm}^{2}$

Team Careers360 24th Jan, 2024

Correct Answer: $150\sqrt{15}\text{ cm}^{2}$


Solution :
In $\triangle$ ABD,
AB = 20 cm. AD = 30 cm. BD = 40 cm
Semi perimeter (s) = $\frac{a+b+c}{2}$ = $\frac{20+30+40}{2}$ = 45 cm
Now, the area of $\triangle$ABD
= $\sqrt{s(s - a)(s - b)(s - c)}$
= $\sqrt{45(45 - 20)(45 - 30)(45

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