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Fiesta28 [93]
3 years ago
12

Find the value of x

Mathematics
2 answers:
Delvig [45]3 years ago
5 0

Answer:

X=18

Step-by-step explanation:

we know that (4x+18) = 90 degrees because the 45 degrees plus 45 degrees is 90 and 90+90 equals a full 180 triangle.

From here you just solve out 4x+18=90

4x+18=90

-18 -18 Subtract 18 from both sides

4x=72. Divide both sides by 4

x=18

Hope this helps! Have a wonderful day/night! <3

Vikentia [17]3 years ago
4 0

Answer:

x=18

Step-by-step explanation:

A triangle ALWAYS have overall angles of 180 degrees.

When we look at this triangle, it should come to familiarity that this is a 45 45 90 triangle. This is a special type of isosceles right triangle.

But without knowing this, we can still solve this problem.

Since the triangles' overall angle is 180 and we know 45 and 45 of the two other angles, let's subtract that together to find out the overall angle where we are trying to find x.

180-45-45=90

This means that the expression 4x+18 is equal to 90, since that's the leftover angle amount.

Let's solve that equation now.

4x+18=90         Let's get rid of the 18 by subtracting it on both sides.

    -18  -18

4x=72               Isolate the x by dividing both by 4.

x=18

In this problem, x is equal to 18.

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Answer:

Step-by-step explanation:

4) ΔSTW ≅ ΔBFN . So, corresponding parts of congruent triangles are congruent.

a) BN = SW                                        d) m∠W = m∠N

  BN = 9 cm                                           m∠W = 82°

b) TW = FN                                        e) m∠B = m∠S

TW = 14 cm                                            m∠B = 67°

c) BF = ST                                          f) m∠B + m∠N + m∠F = 180°

  BF = 17 cm                                                 67 + 82 + m∠F = 180

                                                                            149 + m∠F = 180

                                                                                     m∠F = 180 - 149

                                                                                      m∠F = 31°          

5) ΔUVW ≅ ΔTSR

UV = TS

12x - 7 = 53

   12x   = 53+7

   12x = 60

      x = 60/12

      x = 5

UW =TR

3z +14 = 50

    3z = 50 - 14

   3z = 36

     z = 36/3

    z = 12

SR =VW

5y - 33 = 57

     5y = 57 + 33

     5y = 90

       y = 90/5

       y = 18

7) ΔPHS ≅ ΔCNF

∠C = ∠P

4z - 32 = 36

      4z = 36 + 32

       4z = 68

        z = 68/4

       z = 17

∠H = ∠N

6x - 29 = 115

  6x     = 115 + 29

      6x = 144

        x = 144/6

       x = 24

∠P + ∠H + ∠S = 180   {Angle sum property of triangle}

36 +115 + ∠S = 180

      151   + ∠S = 180

                ∠S = 180 - 151

               ∠S = 29°

∠F = ∠S

3y - 1 = 29

   3y = 29 + 1

  3y = 30

    y = 30/3

    y = 10

8) ΔDEF ≅ ΔJKL

DE = 18    ;  EF = 23

DF = 9x - 23

JL= 7x- 11

DF = JL           {Corresponding parts of congruent triangles}

      9x - 23 = 7x - 11

9x  - 7x - 23 = -11

        2x - 23 = -11

               2x = -11 + 23

               2x = 12

                 x = 12/2

                x = 6      

JK   = DE           {Corresponding parts of congruent triangles}

3y - 21  = 18

       3y = 18 + 21

        3y = 39

         y = 39/3

        y = 13

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3 years ago
3y-4=2 solve using the properties of equality
pav-90 [236]

Answer:

3y_4=2

3y=2+4

3y=6

y=6/2

y=2

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3 years ago
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