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daser333 [38]
2 years ago
12

Given that g(x)=x2, find each of the following.

Mathematics
2 answers:
Dmitriy789 [7]2 years ago
6 0

Answer:

a) g(3) = <u>9</u>

b) g(-1) = <u>1</u>

c) g(-x) = <u>x²</u>

d) g(2y) = <u>4y²</u>

e) g(1+h) = <u>1 + 2h + h²</u>

Step-by-step explanation:

a) <em>when </em><em>x = 3 ,</em>

   g(3) = 3² = <u>9</u>

b) <em>when </em><em>x = -1 ,</em>

   g(-1) = (-1)² = <u>1</u>

c) <em>when </em><em>x = -x ,</em>

   g( -x ) = (-x)² = <u>x²</u>

d) <em>when </em><em>x= 2y ,</em>

   g( 2y ) = (2y)² = <u>4y²</u>

e) <em>when </em><em>x = 1 + h ,</em>

   g( 1 + h ) = ( 1 + h )² = 1 + 2h + h<u>²</u>

nignag [31]2 years ago
5 0

Step-by-step explanation:

a)

<u>g(3) = 9 </u>

b)

<u>g(-1) = 1</u>

c)

<u>g(-x) = x²</u>

d)

<u>g(2y) = 4y²</u>

e)

<u>g(1 + h) = 1 + h² + 2h</u>

<em>using</em><em> </em><em>the</em><em> </em><em>identity</em><em> </em><em>(</em><em>a</em><em> </em><em>+</em><em>b</em><em>)</em><em>²</em><em> </em><em>=</em><em> </em><em>a</em><em>²</em><em> </em><em>+</em><em> </em><em>b</em><em>²</em><em> </em><em>+</em><em> </em><em>2ab</em>

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The correct answers are:

_________________

 " (x − 13) ° = 53 ° " ;

_________________

 " x = 66 " ;

_________________

 " m∠2 = 55° " ;

_________________

 " m∠1 = 55° " .

__________________

<u>Step-by-step explanation</u>:

Note:  The following "given values/answers" within the attached image:

Specifically:

 (x − 13)° = 72° ; and;

  x = 85° ;

_________________

   are: "incorrect"—and are "arbitrarily assigned values"

_________________

The values and expressions given in the attached image, however, are correct/do make sense; and we can use such data to solve the problem.

_________________

Let's start by finding the measure of ∠2 ;  that is: " m∠2 " :

To find m∠2:

_________________

Note that:  both: "∠2 " ; and the angle that measures "175" with the attached image:

            → both form a <u>straight line</u>—that is;

              → they are "supplementary angles" ;

              → which means they add up to "180° " ;

_________________

So:  To solve for:  "m∠2" :

_________________

→  m∠2 = 180 − (125) = 55° ,

_________________

Now; to solve for:  " m∠1 " :

_________________

Note that ∠1 and ∠2 are vertical angles: which means that they have equal measurements;  

{since: vertical angles are congruent; which means that vertical angles are equal.} ;

_________________

→  As such, m∠1 = m∠2 = 55 °.

_________________

Now, take either ∠1 or ∠2 ; (each has the same "measurement"—"55° " ;

 And combine with angle with the given measurement of 72° ;

 And combine with the angle with the "given measurement of [the expression: ["x − 13"]° ;

_________________

All three of these angles form a <u>straight line</u>—that is;

              → they are "supplementary angles" ;

              → which means they add up to "180° " ;

So, 55° + 72° + (x − 13)° = 180° ;

 Let us solve for "x" ; and for "(x − 13)" ;

_________________

55 + 72 = 127 ;

→ 127 + (x − 13) = 180 ;

Now, subtract "127" from each side of the equation:

_________________

 → 127 + (x − 13) − 127 = 180 − 127 ;

   to get:

          " (x − 13) = 53 " ; →  which is one of our answers;

 Now, to solve for "x" ; we add "13" to Each Side of the equation;

   to isolate "x" on one side of the equation; & to solve for "x" :

_________________

      x − 13 + 13 = 53 + 13 ;

to get:

_________________

      x  = 66 ;

_________________

So:  The correct answers are:

_________________

 " (x − 13) ° = 53 ° " ;

  → Double check by substituting our value of "66" for "x" :

 " (66 − 13) =? 53 ?  Yes!  ;

_________________

 " x = 66 " ;

_________________

 " m∠2 = 55° " ;

_________________

 " m∠1 = 55° " .

_________________

Hope these answers—and explanations—are helpful!

  Best wishes!

_________________

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