Correct option is D
Given:
Two sides of a triangle: 7 cm and 8 cm
Included angle: 60°
Formula Used:
Cosine Rule (Law of Cosines):
where a, b, c are the sides
Solution:

a = 7, b = 8, C = 60∘
Using cosine rule;
The lengths of two sides of a triangle are 7 cm and 8 cm respectively and the measure of the angle included between these two sides is 60°. The length (in cm) of the third side of the triangle is :
Given:
Two sides of a triangle: 7 cm and 8 cm
Included angle: 60°
Formula Used:
Cosine Rule (Law of Cosines):
where a, b, c are the sides
Solution:

a = 7, b = 8, C = 60∘
Using cosine rule;
If the angles of a triangle are 4x°, 3x°, 2x° then 1/4x° =
If the sides of a triangle are in the ratio of 1:√3:2, then what is the ratio of its corresponding angles ?
In △ABC, AB = AC = 12 cm, BC = 5 cm and D is a point on AC such that DB = BC. What is the measure of CD?
In a triangle ABC, medians AD and BE intersect at G. If the length of median AD is 12 cm, what is the length of the segment AG?
In △ABC, BD ⟂ AC at D and ∠DBC = 25°. E is a point on BC such that ∠CAE = 80°. What is the measure of ∠AEB?
The number of possible triangles with any three of the lengths 1.2 cm, 4.2 cm, 5.9 cm, and 8.1 cm is:
In △ABC, BD ⟂ AC at D and ∠DBC = 22°. E is a point on BC such that ∠CAE = 36°. What is the measure of ∠AEB?
In △LMN, medians MX and NY are perpendicular to each other and intersect at Z. If MX = 20 cm and NY = 30 cm, what is the area of △LMN (in cm²)?
The value of x in the given diagram is

Suggested Test Series
Suggested Test Series
If the angles of a triangle are 4x°, 3x°, 2x° then 1/4x° =
If the sides of a triangle are in the ratio of 1:√3:2, then what is the ratio of its corresponding angles ?
In △ABC, AB = AC = 12 cm, BC = 5 cm and D is a point on AC such that DB = BC. What is the measure of CD?
In a triangle ABC, medians AD and BE intersect at G. If the length of median AD is 12 cm, what is the length of the segment AG?
In △ABC, BD ⟂ AC at D and ∠DBC = 25°. E is a point on BC such that ∠CAE = 80°. What is the measure of ∠AEB?
The number of possible triangles with any three of the lengths 1.2 cm, 4.2 cm, 5.9 cm, and 8.1 cm is:
In △ABC, BD ⟂ AC at D and ∠DBC = 22°. E is a point on BC such that ∠CAE = 36°. What is the measure of ∠AEB?
In △LMN, medians MX and NY are perpendicular to each other and intersect at Z. If MX = 20 cm and NY = 30 cm, what is the area of △LMN (in cm²)?
The value of x in the given diagram is
