Answer:
Step-by-step explanation:
We are given that ∠FEA is supplementary to ∠HGD
Supplementary angles : Sum of pair of angles is 180°
⇒∠FEA +∠HGD = 180° -- 1
In figure 1 :
∠FEA +∠FEB= 180° (linear pairs) --2
Since ∠HGD is supplement to ∠FEA So, ∠FEB cannot be supplement to ∠HGD (refer figure)
So, A is false
Subtract 1 from 2
⇒∠FEA +∠FEB - ∠FEA +∠HGD = 180° - 180°
⇒∠FEB =∠HGD
So, B is true : ∠HGD≅∠FEB
Now In figure 2 :
∠HGC +∠HGD= 180° (linear pairs) --3
By part B
∠HGC +∠FEB= 180°
So, part C is true
Now subtract 3 from 1 :
⇒∠FEA +∠HGD -∠HGC-∠HGD = 180° -180°
⇒∠FEA =∠HGC
So, part D is true :∠FEA≅∠HGC
Answer:
9.424777960769
Step-by-step explanation:
A. $46 divided by n
B. $46 + n
C. $46 times n
D. n - $46
A) 13 x 10⁷
B) 42 x 10⁷
C) 67 x 10³
D) 76 x 10³
The minimum value of f is f×3=-5 and f×1=2
The question provides two equations involving the variable f. By isolating f in these equations, we derive two possible values for f. The minimum value for f is the smaller of these two derived values, which is -5/3.
To solve this we can use the principle that if two different values of f multiply with different numbers to equal different constants, we can set up a system of equations to find those values of f.
The given equations are f×3=-5 and f×1=2. Let's denote f×1 as f₁ and f×3 as f₂.
So, the minimum value of f, that is f_min would be the smaller of f₁ and f₂. As -5/3 is smaller than 2, f_min = -5/3.
#SPJ2
x = negative 1 plus-or-minus StartRoot 17 EndRoot
x = negative 2 plus-or-minus 2 StartRoot 5 EndRoot
x = negative 1 plus-or-minus StartRoot 13 EndRoot
Answer:
Option B.
Step-by-step explanation:
The given equation is
Subtract both sides by 17.
.... (1)
If a quadratic equation is , then by quadratic formula
In equation (1), a=1, b=2 and c=-16. Using quadratic formula we get
Taking out common factors.
Therefore, the correct option is B.
Answer:
The answer to your question is the second option
Step-by-step explanation:
Process
1.- Write the equation
x² + 2x + 1 = 17
Factor the first term
(x + 1)² = 17
Get the square root
(x + 1) =
Result
x₁ = - 1 +
x₂ = -1 -