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GarryVolchara [31]
4 years ago
8

How many solutions does 3z+9+14z=4z+5

Mathematics
2 answers:
fenix001 [56]4 years ago
7 0
It has only one solution
Evgesh-ka [11]4 years ago
5 0

Answer:

Given Equation has 1 solution which is equal to -4/13

Step-by-step explanation:

Given Equation:

3z + 9 + 14z = 4z + 5

We need to find Solution of given equation.

We know that Number of solution of an equation = Degree of the equation.

Given Equation has degree 1. So, The number of solution given equation has is 1.

Consider,

3z + 9 + 14z = 4z + 5

3z + 14z + 9 = 4z + 5

17z + 9 = 4z + 5

17z + 9 - 4z = 5

17z - 4z + 9 = 5

13z + 9 = 5

13z = 5 - 9

13z = -4

z = -4/13

Therefore, Given Equation has 1 solution which is equal to -4/13

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2) Fill in an angle measure greater than 100 degrees for the missing angle in yellow below. You will fill
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Answer:

m∠a = 110°

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m∠c = 70°

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m∠h = 110°

m∠j = 70°

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m∠e = 70°

m∠k = 57°

m∠m = 70°

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Step-by-step explanation:

Let the measure of the yellow angle = 110°

Therefore;

m∠a = 110°  by vertically opposite angles

m∠b = m∠a = 110° by opposite interior angles of a parallelogram

m∠c = 180° - 110° = 70° by same side interior angles

m∠d = m∠c = 70° by opposite interior angles of a parallelogram

m∠i and m∠c are supplementary angles, therefore, m∠i = 110°

m∠h = m∠i = 110° by vertically opposite angles

m∠j = m∠c = 70° by vertically opposite angles

m∠g and m∠d are supplementary angles, therefore, m∠g = 110°

m∠f = m∠d = 70° by alternate interior angles

m∠f = m∠e = 70° by vertically opposite angles

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m∠b and m∠m are supplementary angles, therefore, m∠m = 70°

m∠l and 13° are supplementary angles, therefore, m∠l = 167°

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