Which dimensions can create only one unique triangle? a.three angles measuring 25,65,and 90 b.three angles measuring 50,50,and 50 c.three sides measuring 5 in,12 in,and 14 in d.three sides measuring 4 ft,8 ft,and 14 ft

Verify each case

case A. Three angles measuring 25,65,and 90

sum of a internal angles=25+65+90> 180° is ok

That dimensions can create infinity similar triangles

case B. Three angles measuring 50,50,and 50

sum of a internal angles=50+50+50> 150°  is not a triangle

therefore

That dimensions cannot create a triangle

case C. Three sides measuring 5 in,12 in,and 14 in

Applying the Triangle Inequality Theorem

5+12>14 -- >  is ok

14+5>12 --- > is ok

12+14>5 --- > is ok

That dimensions can create only one unique triangle

case  D. Three sides measuring 4 ft,8 ft, and 14 ft

Applying the Triangle Inequality Theorem

4+8>14 -- >  is not true

therefore

That dimensions cannot create a triangle

the answer is

Option C. Three sides measuring 5 in,12 in,and 14 in

The baker baked 375 loaves of bread that day.

Step-by-step explanation:

The baker baked a total of x loaves of bread.

240 loaves were sold by the end of the day.

The baker was then left with 9/25 of the number of loaves that were baked.

We get the equation:

x - 240 = 9x/25

Solving for x;

=> 25 (x - 240) = 9x

=> 25x - 6000 = 9x

=> 25x - 9x = 6000

=> 16x = 6000

x = 375

Therefore, the baker baked 375 loaves of bread that day.