Answer:
32 is not minimum value of C
Step-by-step explanation:
Given constraints:
Now we draw the graph of each constraint and see the feasible region in graph. Please have a look attached graph.
We got three corner points A(0,8) B(2,4) and C(6,0)
Now we find the optimal solution for each value of corner points.
C(0,8)=7(0)+8(8)=64
C(2,4)=7(2)+8(4)=14+32=46
C(6,0)=7(6)+8(0)=42
Option A is correct. 32 is not minimum value of C
Answer:
her equation should be a² + 3² = 4²
Step-by-step explanation:
a² + 3² = 4²
a² + 9 = 16
a² = 7
a = 
a ≈ 2.6 inches
Answer:
Width of rectangle = 4 ft
Step-by-step explanation:
Given:
Area of rectangle = 48 ft²
Length of rectangle = 3[Width of rectangle]
Find:
Width of rectangle
Computation:
Assume;
Width of rectangle = a
So,
Length of rectangle = 3[Width of rectangle]
Length of rectangle = 3a
Area of rectangle = l x b
48 = 3a x a
3a² = 48
a² = 16
a = 4
Width of rectangle = 4 ft
Length of rectangle = 3[Width of rectangle]
Length of rectangle = 3[4]
Length of rectangle = 12 ft
Answer:
The Center: (0, 2)
The Radius: 1
Step-by-step explanation:
i got 28cm.... But im not sure
