Two angles from a linear pair. The measure of one angle is 15 times the measure of the other angle find the measure of each angle

Answers 1

Step-by-step explanation:

The measure of angle =x

15x + x=16x

linear pair=180°

16x=180°

x=180°/16

x=11.25

15x=11.25*15

15x=167.75

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Other related questions that may help you

7. Find the area of rectangle with the following dimensions. b. length = 30 cm and breadth = 150 mm​

Step-by-step explanation:

Area of the rectangle = length × breadth

= 10×12=120cm2 or cube
[tex]Area \: of \: Rectangle = l \times b \\ \\ = 30 \times 150 \\ \\ = 4,500 \: {cm}^{2} [/tex]
प्रत्येक व्यक्ति बुरे नहीं होते, शुद्ध करिए।​

Answer:

प्रत्येक व्यक्ति बुरे नहीं होते, शुद्ध करिए।

Answer:

तयथततमययदमदमदयधयतथमथभथभदमदभदमतमदमतढच8ैचदभथफ

separate the base word from the suffix. ​
question img

Answer:

1,परेशान + ई

2,जीव +इत

3, सौभागय +शाली

4,माता+एँ

5, मानव +ता

6,

Answer:

Solution

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Let the tailor P work for x days and the tailor Q work for y days respectively.

Z=150x+200y

Here the problem can be formulated as an L.P.P. as follows

Minimize Z=150x+200y

Subject to the constraints

6x+10y≥60

⇒3x+5y≥30

4x+4y≥32

x+y≥8

and x≥0,y≥0

Converting them into equations we obtain the following equations

3x+5y=30,

⇒y=

5

30−3x

x 0 10 5

y 6 0 3

⇒x+y=8

y=8−x

x 0 8 5

y 8 0 3

The lines are shown on the graph paper and the feasible region (Unbounded convex) is shown shaded.

The corner points are

A(10,0),B(5,3) and C(0,8)

At the corner point the value of Z=150x+200y

At A(10,0)Z=1500

At B(5, 3), Z=150×5+200×3=750+600=1350

At C (0, 8), Z=1600

As the feasible region is unbounded, we draw the graph of the half-plane

150x+200y<1350

3x+4y<27

There is no point common with the feasible region, therefore, Z has minimum value.

Minimum value of Z is Rs. 1350 and it occurs at the point B(5,3).

Hence, the labour cost is Rs. 1350 when P works for 5 days and Q works for 3 days.

a circular coil of 20 turns of mean radius 0.06 M carries a current of 1 ampere calculate magnetic field of (1)centre of coil (2) a point on the axis distance 0.08 m from the centre​

Explanation:

1) B= u°. 2πI

-------------

4π. r

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