Answer:
im not 100 percent sure but i think its a
Step-by-step explanation:
Lateral Area of a Cone = PI * radius * slant heightLateral Area=
<span>
<span>
<span>
188.4955592154 square inches
</span></span></span>
<span><span>
</span>
</span>
Total surface area = Lateral Area + Base AreaBase Area = PI * 25Base Area =
<span>
<span>
<span>
78.5398163397
</span></span></span>Total Area = <span>
<span>
188.4955592154</span> + </span><span>78.5398163397
</span>
<span>Total Area = <span>
</span>267.0353755551</span><span><span><span><span> square inches</span>
</span>
</span>
</span>
<span><span>
</span>
</span>
Source:http://www.1728.org/volcone.htm
Answer: the second option is the correct answer
Step-by-step explanation:
Slope, m =change in value of y on the vertical axis / change in value of x on the horizontal axis
change in the value of y = y2 - y1
Change in value of x = x2 -x1
y2 = final value of y
y 1 = initial value of y
x2 = final value of x
x1 = initial value of x
From the information on the graph y2 = - 1
y1 = - 2
x2 = 4
x1 = 0
Slope = ( - 2 - - 1)/(4 - 0) = - 1/4
Answer:
Step-by-step explanation:
Given that,
The arc length is four times the radius
Let he radius be 'r'
Then, the arc length be 's'
The arc of a sector can be calculated using
s=θ/360 × 2πr
Then, given that s=4r
So, 4r = θ × 2πr / 360
Divide both side r
4 = θ × 2π/360
Then, make θ subject of formula
θ × 2π = 360 × 4
θ = 360 × 4 / 2π
θ = 720 / π
So, area of the sector can be determine using
A = θ / 360 × πr²
Since r = ¼s
Then,
A = (θ/360) × π × (¼s)²
A = (θ/360) × π × (s²/16)
A = θ × π × s² / 360 × 16
Since θ = 720 / π
A = (720/π) × π × s² / 360 × 16
A = 720 × π × s² / 360 × 16 × π
A = s² / 8
Then,
s² = 8A
Then,
s= √(8A)
s = 2 √2•A