Questions

Is it possible to draw a triangle having sides 3cm 4cm and 7cm?

Is it possible to draw a triangle having sides 3cm 4cm and 7cm?

No, it is not possible to construct a triangle with lengths of its sides as 4 cm, 3 cm and 7 cm because here we see that sum of the lengths of two sides is equal to third side i.e., 4+3 = 7. As we know that, the sum of any two sides of a triangle is greater than its third side, so given statement is not correct.

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What may be the length of the third side of a given triangle whose two sides are 4cm and 7cm?

hence length of third side is between 3 cm and 11 cm.

What is the length of the hypotenuse if the lengths of the sides of a triangle forming a right angle are 3 cm and 4 cm respectively?

Answer Expert Verified It is given that the hypotenuse is PR and other sides are 3 cm and 4 cm respectively. ⇒ H = 5 cm or side PR = 5 cm.

Is it possible to have a triangle with sides 3cm 4cm 5cm?

YES, IT’S POSSIBLE! If the largest among the three sides of a triangle is lesser than the sum of the others, then it’ll be possible to draw the triangle. Here, in 3 cm, 4 cm, 5 cm, 5 cm is the largest. And it seems that 5 < 3 + 4 ⇒ 5 < 7.

Can a triangle be constructed with three sides as 2 cm 4 cm and 2 cm?

ANSWER: No; 11. SOLUTION: The sum of the lengths of any two sides of a triangle must be greater than the length of the third side.

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Can there be a triangle having sides measuring 4 cm 7 cm and 12 cm?

Between which two numbers can the length of third side of a triangle fall if two of its sides measure 4 cm and 8cm?

So, the answer is 2 < third side < 14. The third side lies between(2,14).

What is the hypotenuse of 3cm and 4cm?

The lengths of the sides are 3cm, 4cm and 5cm. The hypotenuse is the 5cm side because it is opposite the right-angle and it is the longest side….Question 2.

(a) (i) calculate the area of square A cm²
(iii) add together the area of squares A and B cm²
(iv) calculate the area of square C cm²

What is the length of the hypotenuse 4cm 3cm?

1 Expert Answer The length of the hypotenuse is 5.