



has only one critical point at

. The function has Hessian

which is positive definite for all

, which means

attains a minimum at the critical point with a value of

.
To find the extrema (if any) along the boundary, parameterize it by

and

, with

. On the boundary, we have


Find the critical points along the boundary:


Respectively, plugging these values into

gives 11, 47, 43, and 47. We omit the first and third, as we can see the absolute extrema occur when

.
Now, solve for

for both cases:


so

has two absolute maxima at

with the same value of 47.
Saving Account are those kind of accounts by a single Person or two or more persons in which you can deposit or withdrew money at any instant, either with the help of that Bank in which you have your Account, or ,ATM's or Through Internet Banking.
Among the four options provided
The Type of Account which is not a Savings account
Option D : Automatic Account
First three are different kind of Saving account.
The common denominater for the question is 35. Multiply 7 x 5 because in this case, they have no number before that which is common.
Answer:
<h2>m∠EFG = 126°</h2><h2>m∠GFH = 54°</h2>
Step-by-step explanation:
If ∠EFG and ∠GFH are a linear pair, then m∠EFG + m∠GFH = 180°
(look at the picture).
We have
m∠EFG = 5n + 16
m∠GFH = 2n + 10
Substitute:
(5n + 16) + (2n + 10) = 180 <em>combine like terms</em>
(5n + 2n) + (16 + 10) = 180
7n + 26 = 180 <em>subtract 26 from both sides</em>
7n + 26 - 26 = 180 - 26
7n = 154 <em>divide both sides by 7</em>
7n/7 = 154/7
n = 22
Insert the value of n into expressions that specify angle measures:
m∠EFG = 5n + 16 → m∠EFG = 5(22) + 16 = 110 + 16 = 126°
m∠GFH = 2n + 10 → m∠GFH = 2(22) + 10 = 44 + 10 = 54°
Can you post a picture of the question?