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Firlakuza [10]
2 years ago
7

the temperature fell 16 degrees fahrenheit from 50 to 34 degrees in 10 hours. How much would the temperature fall over 15 hours

if the pattern continued?
Mathematics
1 answer:
algol132 years ago
3 0

Answer:

x = 24\ degrees

Step-by-step explanation:

Given

16 degrees = 10 hours

Required

Determine the change over 16 hours

Let the change be represented with x,

So, we have:

16 degrees = 10 hours

x = 15 hours

Cross Multiply:

x * 10\ hours = 16\ degrees * 15\ hours

x * 10 = 16\ degrees * 15

Divide through by 10

x = \frac{16\ degrees * 15}{10}

x = 16\ degrees * 1.5

x = 24\ degrees

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Marcy is making a hooked circle shaped rug for her mother. The circumference of the circle shaped rug is 56.52 inches. What is t
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A = C²/(4π)
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3 years ago
Help with this question.
pychu [463]

Answer:

angleS=83^o

angleR=23^o

Step-by-step explanation:

<h3><u>The Law of Sines</u></h3>

The Law of Sines states that for a given triangle (in a plane), the ratio formed by the Sine of any one of the three interior angles and the side across from it is equal to a common number.

If a triangle is drawn in standard form, with the three vertices identified as A, B, and C, and the interior angles at each vertex simply identified as angleA, angleB, angleC, the sides across from those angles are identified as a, b, and c, respectively.  Given such a labeling for a triangle, the Law of Sines gives the following equation:

\frac{sin(angleA)}{a} =\frac{sin(angleB)}{b} =\frac{sin(angleC)}{c}

From the picture you presented, with triangle RST, side r is on the right and unlabeled, side s is shown in red, and side T is shown in green.  The interior angles for R and S are unlabeled, and angle T is defined as 74 degrees.  The Law of Sines would give the following relationship for your triangle:

\frac{sin(angleR)}{r} =\frac{sin(angleS)}{s} =\frac{sin(angleT)}{t}

Substituting known values...

\frac{sin(angleR)}{r} =\frac{sin(angleS)}{12.7ft} =\frac{sin(74^{o} )}{12.3ft}

It should be noted that without information about the length of side r, angle R cannot be found directly with the Law of Sines because that portion of the equation holds two unknowns.  However, if the other two angles of the triangle are known, angle R can be solved for by using the Triangle Sum Theorem.

<h3><u>Finding Angle S</u></h3>

Focusing in on the ratio with known values on the far right, and the ratio containing angleS first:

\frac{sin(angleS)}{12.7ft} =\frac{sin(74^{o} )}{12.3ft}

... multiplying both sides of the equation by 12.7 ft...

sin(angleS) =\frac{sin(74^{o} ) * 12.7ft}{12.3ft}

Note that the right side of the equation has units of feet in both the numerator and denominator (with no addition or subtraction), so the units will cancel.  Simplifying the right side of the equation by evaluating the expression in a calculator (make sure you're in "degree" mode), will yield a unit-less number:

sin(angleS) = .9925222389...

Undoing the sine function, and solving for the measure of angle S will require taking the "arcsin" of both sides of the equation...

arcsin(sin(angleS))=arcsin(0.9925222389...)\\angleS=arcsin(0.9925222389...)\\angleS=82.98876661...^o\\angleS=83^o<u />

<u />

<h3><u>Finding Angle R</u></h3>

Knowing both angleS and angleT, we can apply the Triangle Sum Theorem to solve for angle R.

Triangle Sum Theorem:  The sum of all 3 interior angles in a triangle (in a plane) is 180 degrees.

angleR+angleS+angleT=180^o\\angleR+83^o+74^o=180^o

Using the subtraction property of equality to isolate angleR and combining like terms...

angleR=180^o-83^o-74^o\\angleR=23^o

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Answer:

three small smoothies require one and one-third bananas.

Step-by-step explanation:

Assuming that the three small smoothies are equal, and their sum equals the one large smoothie;

Number of bananas required for one large smoothie = three and three-third

three-thirds mean that out of three parts, three parts were selected. Therefore, three-thirds is the same thing as a whole or 1

∴ three and three-third  = 3 + \frac{3}{3} = 3 + 1 = 4

Therefore, the one large smoothie required 4 bananas.

Large smoothie = 4 bananas

three small smoothies = \frac{4}{3} = 1 \frac{1}{3}

Hence, three small smoothies require one and one-third bananas.

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