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Zigmanuir [339]
3 years ago
11

In this triangle, what is the value of x?

Mathematics
2 answers:
andrezito [222]3 years ago
7 0
I believe the answer is 26.131 degrees. Hope this helps!!!


Elan Coil [88]3 years ago
5 0

Answer:

x^{\circ}=26.1 \text{degrees}

Step-by-step explanation:

Given: In right angled triangle ABC, AB=26cm, BC=53cm and ∠B=90°.

To find: The value of x.

Solution: It is given that In right angled triangle ABC, AB=26cm, BC=53cm and ∠B=90°.

Thus, using trigonometry, we have

\frac{AB}{BC}=tanx^{\circ}

Substituting the given values, we have

\frac{26}{53}=tanx^{\circ}

⇒0.490=tanx^{\circ}

⇒x^{\circ}=tan^{-1}(0.490)

⇒x^{\circ}=26.1 \text{degrees}

Thus, the value of x is 26.1 degrees.

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3 years ago
Car X weighs 136 pounds more than car Z. Car Y weighs 117 pounds more than car Z. The total weight of all three cars is 9439 pou
Aleksandr [31]

Let x, y and z denote the weighs of car X, car Y and car Z, respectively.

We know that car X weighs 136 more than car Z, this can be express by the equation:

x=z+136

We also know that Y weighs 117 pounds more than car Z, this can be express as:

y=z+117

Finally, we know that the total weight of all the cars is 9439, then we have:

x+y+z=9439

Hence, we have the system of the equations:

\begin{gathered} x=z+136 \\ y=z+117 \\ z+y+z=9439 \end{gathered}

To solve the system we can plug the values of x and y, given in the first two equations, in the last equation; then we have:

\begin{gathered} z+136+z+117+z=9439 \\ 3z=9439-136-117 \\ 3z=9186 \\ z=\frac{9186}{3} \\ z=3062 \end{gathered}

Now that we have the value of z we plug it in the first two equations to find x and y:

\begin{gathered} x=3062+136=3198 \\ y=3062+117=3179 \end{gathered}

Therefore, car X weighs 3198 pound, car Y weighs 3179 pounds and car Z weighs 3062 pounds.

4 0
1 year ago
56 is decreased to 11
nexus9112 [7]

Answer:

56 decreases to 11 because 45 was subtracted from it.

56-45=11


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natali 33 [55]

Answer:

The most straightforward way to obtain the expression for cos(2x) is by using the "cosine of the sum" formula: cos(x + y) = cosx*cosy - sinx*siny. cos(2x) = cos² (x) - (1 - cos²(x)) = 2cos²(x) - 1. = 2cos²(x) - 1.

Step-by-step explanation:

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Answer:

d is answer i 100% sure for first

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