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ANTONII [103]
1 year ago
10

Evaluate the expression when x = 48 and y = 13.

Mathematics
1 answer:
Oliga [24]1 year ago
3 0

Given: x=48, y=13

y+\frac{x}{6}

Find: the value of the given expression.

Explanation:

\begin{gathered} y+\frac{x}{6} \\ =13+\frac{48}{6} \\ =13+8 \\ =21 \end{gathered}

Final answer: the required answer is 21.

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angle 1 and angle 2 are vertical angles. if the measure of angle 1 is (6x+11)° and measure of angle 2 is (10x-9)° find measure o
Svetradugi [14.3K]

Answer:

Angle 1 = 41°

Step-by-step explanation:

Since they are both vertical angles

(6x+11)° = (10x-9)°

6x - 10x = -9 - 11

-4x = -20

4x = 20

x= 5.

Therefore,

Angle 1 = 6(5) + 11

Angle 1 = 30 + 11

Angle 1 = 41°

5 0
3 years ago
Find the measures of two angles, one positive and one negative, that are coterminal with pi divided by five. How do you do this?
Anestetic [448]
\theta= \frac{\pi}{5} 

\\ \theta_1,\theta_2 - coterminal angles

\\ \theta_1= \frac{\pi}{5} +2\pi= \frac{\pi}{5} + \frac{10\pi}{5}= \frac{11\pi}{5}  
\\
\\ \theta_2= \frac{\pi}{5} -2\pi= \frac{\pi}{5} - \frac{10\pi}{5}=- \frac{9\pi}{5}

6 0
3 years ago
Sandy had an aquarium shaped like a rectangular prism that has a length of 24 inches, a width of 18 inches and a height of 26 in
AURORKA [14]

Answer:

11232 in³

Step-by-step explanation:

24*18*26

4 0
3 years ago
Find an equation of the tangent line to the curve at the point (1,1/e). y=x^4*e^-x
jarptica [38.1K]
We will use <span>y-y1=m(x-x1), where m= f '(x)= 4x^3e^-x - x^4e^-x, f ' (1) =3e^-1
</span>f  (1) =4e^-1
so the equation of tangent line tothe curve at the point <span>(1,1/e) is 
y= </span>3e^-1(x-1) + 4e^-1, or y= 3e^-1(x)) + e^-1, 
7 0
3 years ago
Prove that kn=mp and knmp is a parallelogram ​
____ [38]

Answer:

See the paragraph proof below.

Step-by-step explanation:

Quadrilateral JKLM is given as a parallelogram. By a theorem, opposite sides JK and LM are congruent (1). By the definition of parallelogram, opposite sides KJ and ML are parallel. By the theorem on alternate interior angles, angles KJL and MLJ are congruent (2). Segments JN and PL are given as congruent (3). Using the three statements of congruence labeled above (1), (2), and (3), we now prove that triangles JKN and LMP are congruent by SAS. Sides of the triangles KN and PM are congruent by CPCTC. Sides of quadrilateral KNMP are given as parallel. Therefore, quadrilateral KNMP is a parallelogram by the theorem: If two sides of a quadrilateral are both parallel and congruent, then the quadrilateral is a parallelogram.

3 0
3 years ago
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