C-07-Q118mediumsingle_mcq

To construct a parallelogram with two adjacent sides $AB = 4$ cm, $BC = 5$ cm and included $\angle B = 80^\circ$ , the minimum number of independent data needed is—

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ব্যাখ্যা

A parallelogram is fixed by two adjacent sides and their included angle, which is three independent measurements. The opposite sides and angles then follow automatically from the parallelogram properties.

এই অধ্যায়ের আরও প্রশ্ন

C-07-Q119The two equal sides of an isosceles right-angled triangle are cm. The area of the triangle equals—
C-07-Q120In a rhombus, which of the following are correct: (i) four sides are mutually equal, (ii) opposite angles are
C-07-Q121In a rectangle the diagonals intersect at , and is on with cm and cm. The length of diagonal equals—
C-07-Q122With the data of Q121, the area of rectangle equals—
C-07-Q123The greater parallel side of the trapezium in the creative question equals—
C-07-Q124The angles adjacent to the greater side are and equal to—
C-07-Q125The equilateral triangle in part (a) of the creative question has each side equal to—
C-07-Q126Each angle of that equilateral triangle equals—
C-07-Q127In part (c) of the creative question, the parallelogram is constructed with the given two sides as its diagona
C-07-Q128Triangle with cm and is—

Practical Geometry — সব প্রশ্ন দেখুন (150টি) →

To construct a parallelogram with two adjacent sides AB=4AB = 4AB=4 cm, BC=5BC = 5BC=5 cm and included ∠B=80∘\angle B = 80^\circ∠B=80∘, the minimum number of independent data needed is—

ব্যাখ্যা

এই অধ্যায়ের আরও প্রশ্ন

To construct a parallelogram with two adjacent sides AB=4AB = 4AB=4 cm, BC=5BC = 5BC=5 cm and included ∠B=80∘\angle B = 80^\circ∠B=80∘, the minimum number of independent data needed is—

ব্যাখ্যা

এই অধ্যায়ের আরও প্রশ্ন

To construct a parallelogram with two adjacent sides $AB = 4$ cm, $BC = 5$ cm and included $\angle B = 80^\circ$ , the minimum number of independent data needed is—

To construct a parallelogram with two adjacent sides $AB = 4$ cm, $BC = 5$ cm and included $\angle B = 80^\circ$ , the minimum number of independent data needed is—