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ladessa [460]
3 years ago
15

What is the value of x? Enter your answer in the box.

Mathematics
2 answers:
Eddi Din [679]3 years ago
5 0
The answer is X = 26 degrees
Angle 1= 90 degrees Angle 2= X Angle 3= 64 degrees 
The straight line is 180 degrees. 
So you add Angle 1 and 2 to get 154 degrees. From there we subtract the 154 degrees we already have to 180 degrees and get 26 degrees for Angle X.

Plus, it also works bcuz we can tell just by looking at Angle X that it will be acute.  Hope this helps
Llana [10]3 years ago
3 0
The line is 180 degrees you know you have a right angle and a 64 degree angle. Add 63 and 90 (right angle) then subtract from 180
180-154= 26 degrees
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In △MNK MN = NK, m∠N = 110º, MK = 5. Find MN.
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Answer:

MN = 3.03 ≈ 3

Step-by-step explanation:

Given: In ΔMNK MN = NK , m∠N = 110° and MK = 5.

To find: MN = ?

Sol: In ΔMNK,

∠M + ∠N + ∠K = 180°  (sum of angles of a triangle)

2∠M = 180° - 110°  ( ∠M =∠K since MN = MK)

∠M = 70°/2 = 35°

∴ ∠M = ∠K = 35°

Now, Using Sine Rule for finding sides,  

\frac{m}{sinM} = \frac{n}{sinN} = \frac{k}{SinK}

\frac{k}{sinK} = \frac{n}{sinN}

\frac{5}{sin 110^{\circ}} = \frac{k}{sin 35^{\circ}}

k = \frac{5 sin 35^{\circ}}{sin 110^{\circ}}

Now ∵ sin 35° = 0.57 and sin 110° = 0.94 approx.

By substituting these values in above expression,

k = \frac{5 \times 0.57}{0.94}

k = \frac{2.85}{0.94}

k = 3.03

Therefore, MN = 3 approx.        

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