Answer:
Perimeter of ΔABC is 9.5 in.
Step-by-step explanation:
Given:
ΔABC ΔDEF
DE = 6 in.
EF = 5.25 in.
DF = 3 in.
AB = 4 in.
We need to find the Perimeter of ΔABC.
Solution:
First we will find the sides of ΔABC.
Now By Triangle similarity property which states that:
"When two triangles are similar the the ratio of their corresponding sides are equal."
From Above property we can say that;
Now we will find BC and AC
Also;
Now In ΔABC
AB = 4 in
BC = 3.5 in
AC =2 in.
Now Perimeter of ΔABC can be calculated as sum of all sides.
Perimeter of ΔABC = AB +BC +AC = 4 + 3.5 + 2 = 9.5 in
Hence Perimeter of ΔABC is 9.5 in.
4m – 2m4 – 6m2 + 9
Answer:
Step-by-step explanation:
Alright, lets get started.
The given polynomial is :
In the standard form, the highest power term is written first
Then second highest power is written and follows the same rule further
Here the highest power term is
The second highest power term is
The third highest power term is
Last term is 9
So, the standard form is :
: Answer
Hope it will help :)
Answer (it has two solutions):
I hope this helps!
Answer:
Under normal circumstances a system of two linear equations can have 0, 1 or infinitely many solutions.
Step-by-step explanation:
Answer: Just follow the chart
Step-by-step explanation: