The sum of the lengths of two sides of a triangle must be greater than the third side. The sides of a triangle measure x cm, 12 cm, and 10 cm. Which inequality can be used to represent the possible values of x? x + 12 greater-than 10

x + 12 less-than 10

x + 12 greater-than 12

x + 12 less-than 12

x+12  greater than 10

Step-by-step explanation:

Given

sides of a triangle measure x cm, 12 cm, and 10 cm

In the solution sum of two sides taken is  side with length x and 12

using the concept given

sum of the lengths of two sides of a triangle must be greater than the third side.

sum of two sides with x cm and 12 cm = x+12

third side is 10cm

according to concept

x+12 should be greater than 10

x+12  greater than 10

Thus, correct option is first one x+12  greater than 10.

if the rectangular pool has a area of 192 square ft. and length of 15 ft. you must divide 15 into 192. 192 ÷ 15 = about 13 ft.