Get Expert Answers on Linear Transformation Properties

High School
Geometry
High school geometry
Transformation properties

Recent questions in Transformation properties

Reeves 2021-02-16

Important questions of Geometry for SSC CGL Tier I In my previous session, I have discussed some concepts related to triangles. Today I will discuss some important questions of Geometry which used to appear in SSC exams. Generally, questions asked from this section are based on properties of various shapes like lines, angles, triangles, rhombus, circles etc.

Caelan 2021-02-10

$Let A be an n \times n matrix and suppose that L : M_{\cap} \to M_{\cap} is defined by L (x) = A X, for X \in M_{\cap} . Show that L is a linear transformation.$

Emily-Jane Bray 2021-02-09

To find:
The linear transformation $(T_{2} T_{1}) (v)$ for an arbitrary vector v in V.
The vectors ${v_{1}, v_{2}}$ is vasis for the vector space V.
Given:
The linear transformation with satisfying equations $T_{1} (v_{1}) = 3 v_{1} + v_{2},$
$T_{1} (v_{1}) = - 3 v_{1} + v_{2}, T_{2} (v_{1}) = - 5 v_{2},$ and $T_{2} (v_{2}) = - v_{1} + 6 v_{2}$ are given as
$T_{1} : V \to V$ and $T_{2} : V \to V .$

Wotzdorfg 2021-02-03

Prove that the metric area is defined as $P < x_{1}, y_{1} > and Q < x_{2}, y_{2} >$ . If the proof of examples says that the first properties (positive definiteness and symmetry) are trivial. Prove the versatility of properties for a given space.

nitraiddQ 2021-02-01

To show:
$a < \frac{a + b}{2} < b$
Given information:
a and b are real numbers.

Brittney Lord 2021-01-31

Angles A and B are vertical angles.
If $m ∠ A = 104 \circ$ what is the $m ∠ B ?$
$m ∠ B = \circ d e g r e e s$

postillan4 2021-01-28

Whether T is a linear transformation, that is $T : C^{1} [- 1, 1] \to R^{1}$ defined by $T (f) = f^{'} (0)$

abondantQ 2021-01-22

Angles A and B are complementary. If $m ∠ A = 27 \circ$ , what is the $m ∠ B ?$ $m ∠ B = \circ d e g r e e s$

Bevan Mcdonald 2021-01-10

Whether T is a linear transformation, that is $T : C [0, 1] \to C [0, 1]$ defined by $T (f) = g$ , where $g (x) = e^{x} f (x)$

allhvasstH 2021-01-08

Whether the function is a linear transformation or not.
$T : R^{2} \to R^{2}, T (x, y) = (x, y^{2})$

Nannie Mack 2020-12-25

For the V vector space contains all $2 \times 2$ matrices. Determine whether the $T : V \to R^{1}$ is the linear transformation over the $T (A) = a + 2 b - c + d,$ where $A = [\begin{matrix} a & b \\ c & d \end{matrix}]$

Globokim8 2020-12-24

I want example of an undefined term and a defined term in geometry and explaining the difference between an undefined term and a defined term.

Sinead Mcgee 2020-11-27

To prove: $D^{+} \subseteq Q^{+}$
Given information:
$Each x \in D is identified with [x, e] in Q$

aflacatn 2020-11-27

Angles A and B are supplementary.
If $m ∠ A = 78 °$ what is $m ∠ B$

Globokim8 2020-11-17

To prove:
The given statement, " If k is any odd integer and m is any even integer, then $k^{2} + m^{2}$ is odd".

Falak Kinney 2020-11-10

Define Transformation.
Write down the properties of Linear transformation and rotational transformation.

allhvasstH 2020-11-10

If an integer greater that 4 is a perfect square, then the immediately preceding integer is not prime.

Brennan Flores 2020-11-09

To determine:
To prove:
The function $T : V \to W$ is linear transformation if and only if
$T (a u + b v) = a T (u) + b T (v)$ for all vectors u and v and all scalars a and b.

allhvasstH 2020-11-08

Prove the statements: If n is any odd integer, then ${(- 1)}^{n} = 1$ .
The proof of the given statement.

aortiH 2020-10-31

$Let o v e r \to {e_{1}}, o v e r \to {e_{2}}, o v e r \to {e_{3}} be standard unit vectors along the coordinate axes in R^{3} . Let S and T be the linear transformations defind in R^{3} . Show that if$
$S (o v e r \to {e}_{1}) = T (o v e r \to {e}_{1}), S (o v e r \to {e}_{2}) = T (o v e r \to {e}_{2}), S (o v e r \to {e}_{3}) = T (o v e r \to {e}_{3})$
then
$S (o v e r \to {x}) = T (o v e r \to {x})$
for any $o v e r \to {x} \in R^{3}$

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Examples of Linear Transformation Properties