8.2cm in millimeters

Mathematics

1 answer:

leonid [27]3 years ago

6 0

The answer would be 82 millimeters!

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How is the precision used in measuring the length and width of a rectangle related to the precision of the resulting area measur

steposvetlana [31]

The more precise your length and width are, the more precise your area measurement will be. Take this as example:

width = 9.3045 mm
length = 8.023 mm

Let's first round up:

width = 9.3 mm
length = 8 mm
Area = 9.3*8 = 74.4 mm

But if you are more precise with the width and length:

width = 9.3045 mm
length = 8.023 mm
Area = 9.3045 * 8.023 = 74.6500035 mm

The more precise your length and width are, the more precise your area is. Also, as you can see the more precise your length and width are, the more your area will increase and will be more accurate.

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3 years ago

Triangles L K N and P Q M are shown. Sides K L and Q P are congruent. Angles L K N and P Q M are right angles.

Vinil7 [7]

Answer:

<h2>brainiest me</h2>

Step-by-step explanation:

B ≅ P and BC ≅ PQ

A ≅ T and AC = TQ = 3.2cm

A ≅ T and B ≅ P

A ≅ T and BC ≅ PQ

AC = TQ = 3.2 cm and CB = QP = 2.2 cm

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3 years ago

Read 2 more answers

The city of Plainview is building a new sports complex. The complex includes eight baseball fields, four soccer fields, and thre

eimsori [14]

Answer:

See Explanation

Step-by-step explanation:

(Please Find Diagram in the attachment)⇒Answer Drawing is Given There.

According to the question,

Given that, The city of Plainview is building a new sports complex. The complex includes eight baseball fields, four soccer fields, and three buildings that have concessions and restrooms.

Now, Arrange the structures in the sports complex using translations, reflections, and rotations so that the final arrangement satisfies each of these criteria:

All the fields and buildings fit on the provided lot.
Each field is adjacent to at least one building for ease of access.
Two or more fields can be adjacent, but no two fields should share the same boundary (e.g., a sideline or a fence.)
For safety reasons, no baseball field should have an outfield (the curved edge) pointed at the side (the straight edges) of another baseball field