14. For O, given two tangent segments, determine the value of x if m A X: to B O
1 answer:
The value of x in the figure is 74
<h3>How to determine the value of x?</h3>The attached image represents the missing part of the question.
From the attached image, the tangent lines are LM and NM.
Opposite angles of a quadrilateral add up to 180.
So, we have:
x + 106 = 180
Subtract 106 from both sides
x = 74
Hence, the value of x is 74
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The Volume formula of a Cylinder is
V =
r²h
(r = radius, h = height)
The radius given is 8 and the height is 4, We can plug in the known values
V =(8)²(4)
=256
= 256 units³ (You can leave the answer in this form)
≈ 804.2 units³ (approximately)
Units³ because it is a volume (3D shape)
The Volume formula of a Cylinder is
V =
(r = radius, h = height)
The radius given is 8 and the height is 4, We can plug in the known values
V =
=
= 256
≈ 804.2 units³ (approximately)
Units³ because it is a volume (3D shape)