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vazorg [7]
3 years ago
8

Which of the following is an example of a proper fraction?

Mathematics
2 answers:
Rama09 [41]3 years ago
6 0

Answer:

\frac{4}{17}

Step-by-step explanation:

To find :Which of the following is an example of a proper fraction?

Solution :

Definition :A fraction that is less than one, with the numerator less than the denominator.

A) \frac{11}{10}

Since numerator is greater than denominator

So, it is not a proper fraction

B)\frac{6}{6}

=1

So, it is not a proper fraction

C) \frac{15}{2}

Since numerator is greater than denominator

So, it is not a proper fraction

D) \frac{4}{17}

Since it is satisfying the definition of proper fraction

So, it is a proper fraction

Hence \frac{4}{17} is a proper fraction

Alja [10]3 years ago
5 0
You can rule out A and C 6/6 makes 1 so that cancels so your answer is D
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What are the like terms in this expression? 7x - 2y + 4x
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(7x+4x)−2y

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Find, corrrect to the nearest degree, the three angles of the triangle with the given vertices. A(1,0), B(3,6), C(-1,4)
Karo-lina-s [1.5K]

Answer:

45°, 45°, 90°

Step-by-step explanation:

Find the vectors to represent each sides

AB =<3-1, 6-0>=<2,6>  

AC = < -1-1, 4 - 0 > = < -2, 4>

Magnitude of the vectors

AB = √(2²+6²) = 6.32

AC = √ ((-2)² + 4²) = 4.47

cosθ = vector of AB × vector AC / ( Product of the magnitude of AB and AC) = 2 × (-2) + (6×4)/ (6.32×4.47) = 20 / 28.2504

θ = arcos(20 / 28.2504 ) approx = 45°

Magnitude of the vectors

BA =<1-3,0-6>=<-2,-6>

BC =<-1-3,4-6>=<-4,-2>

Magnitude of the vectors equals

BA = √((-2)² + (-6)²) = 6.325

BC = √((-4)² + (-2)²) = 4.4721

cosθ = (-2×-4) + (-6 ×-2) / (6.325 × 4.4721) = 20 / 28.286

θ  = arcos (20 / 28.286 ) = 45°

Magnitude of the vectors

CB =<3--1, 6-4>=<4,2>

CA=<1--1,0-4>=<2,-4>

Magnitude of the vector =

CB = √(4² + 2²) = 4.4721

CA = √(2² + (-4)²) = 4.4721

cosθ = (4×2) + (2×-4) / (4.4721×4.4721) = 0

θ = arcos 0 = 90°

4 0
3 years ago
Find the midpoint of the segment between the points (8,−10) and (−10,−8) A. (−1,−9) B. (0,−6) C. (0,0) D. (−1,2)
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Answer:

Hey there!

We can use the midpoint formula to find that the midpoint is (-1, -9).

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