Can someone please help me with this? I’ve been struggling with this question for a while and is due soon! I’ll give brainliest
1 answer:
Answer: See below
Step-by-step explanation:
The transformation from triangle LMN to triangle L'M'N' is the reflection about the line y =x.
The line segment from L to y=x and the line segment from L' to line y=x are congruent.
Yes, we will get the same characteristic if we draw a line from point M to y=x and the line from M' to y=x.
It is because points P', M' and N' are reflections of points P, M, and N respectively about the line y=x.
Graph 1 (attached as first picture)
Graphing a triangle LMN and reflecting it over the line y = x to create triangle L'M'N, we have:
The transformation from triangle LMN to triangle L'M'N' is the reflection about the line y =x.
Drawing a line from point L to the line y=x and from line L' to line y=x we have:
Graph 2 (attached as second picture)
The line segment from L to y=x and the line segment from L' to line y=x are congruent.
Yes, we will get the same characteristic if we draw a line from point M to y=x and the line from M' to y=x.
It is because points P', M' and N' are reflections of points P, M, and N respectively about the line y=x.
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The parameterize is 128
In mathematics, and extra in particular in geometry, parametrization (or parameterization; additionally parameterization, parametrization) is the method of locating parametric equations of a curve, a surface, or, greater typically, a manifold or an expansion, described by using an implicit equation.
"To parameterize" by means of itself method "to specific in terms of parameters". Parametrization is a mathematical technique that includes expressing the state of a system, system, or model as a feature of some independent portions referred to as parameters.
Instance 1. find a parametrization of the road through the points (three,1,2) and (1,0,5). answer: the road is parallel to the vector v=(3,1,2)−(1,0,five)=(2,1,−3). subsequently, a parametrization for the line is x=(1,0,five)+t(2,1,−3)for−∞
volume by both the methods
Directly step
{(n-y) dx+(x+y) by = √(3 co
{{(x-y)dx+(x+y) by =
ts-8 sin(t)) (8 sinct) df
t=o + (8 cost+ 8 sinds) 8 cast, dt]
25
(64 cosit,sin (4) +64 sin'? (+ 64 cs) +64 cost) sint) at
205
-(ou (ents) cost() dt = } 64 dt =64() ?
+
=
64 (211-0)
=1281
using Green's Thoerem. Step (2)
- §pdxxQdy = SS (2(244) - 2. (214) G
Jy
D
dA
=
SSC- (U)dA= [[2dA = 2 [SdA
D
D
=24
=2 182
where (A=112 area of the
= 128
Learn more about parameterizing here brainly.com/question/20300313
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