You would have to divide and either get a remainder or a decimal
Answer:
Option b (4,1)
Step-by-step explanation:
The region given by the system of inequalities is shown in the graph. We must look within this region for the point that minimizes the objective function 
The minimum points are found in the lower vertices of the region.
These vertices are found by equating the equations of the lines::

-------------------


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The lower vertices are:
(4, 1) (2, 4)
Now we substitute both points in the objective function to see which of them we get the lowest value of 

Then the value that minimizes f(x, y) is (4,1).
Option b
Y=5^x when x is 2.
y=5^2
y=25
Hope this helps!
Answer:
ΔLNO ≅ ΔLMN iff ∠LNO = ∠LNM
Step-by-step explanation:
Lets get started using the statement that...
<em> In ΔLON and ΔLMN</em>
<u><em> Side ON ≅ Side MN </em></u>
<u><em> Side LN ≅ Side NM </em></u>
<u><em> ∠LON ≅ ∠LMN</em></u>
To Prove: ∠LON ≅ ∠LMN by ASA congruence theorem.
Solution: In order to prove ASA congruence between the triangles we need two angles to be congruent to each other. When we look at the figure, we see that <u><em>∠LNO ≅ ∠LNM is a common angle </em></u>in both the triangles.
Hence, using this we will prove that the triangles are congruent by ASA congruence rule.
<u><em>In ΔLON and ΔLMN</em></u>
Side ON ≅ Side MN
∠LNO ≅ ∠LNM ( ∵ common )
∠LON ≅ ∠LMN (∵ Given )
<u>⇒ ΔLON ≅ ΔLMN ( By ASA congruence theorem).</u>