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Contact [7]
4 years ago
14

2.5 gallons = cups How many cups are in it

Mathematics
2 answers:
arlik [135]4 years ago
7 0

Answer:

40 cups

Step-by-step explanation:

Because there are 16 cups in one gallon

Marizza181 [45]4 years ago
3 0
40 cups in 2.5 gallons
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If a line passes through points(-2,-4) and (3,-2), the equation of the line is y +2 = 2/5(x-_____)
Otrada [13]
We have the formula: (y+4)/(-2+4) = (x+2)/(3+2);
Then, (y+4)/2 = (x+2)/5;
y+4 = (2/5)(x+2);  / - 2
y+2 =(2x)/5 + 4/5 - 2;
y + 2 = (2x)/5 - 6/5;
y + 2 = (2/5)(x - 3) is the equation of the line;
7 0
3 years ago
Solve the equation and check the solution 7/80=-1/8g​
algol13

Answer:

Exact Form: g= -7/10

Decimal Form: g= -0.7

Step-by-step explanation:

Hope this helped

7 0
4 years ago
Simplify the following expressions​
boyakko [2]

Answer:

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Step-by-step explanation:

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5 0
4 years ago
A triangular lamina has vertices (0, 0), (0, 1) and (c, 0) for some positive constant c. Assuming constant mass density, show th
a_sh-v [17]

The equation of the line through (0, 1) and (<em>c</em>, 0) is

<em>y</em> - 0 = (0 - 1)/(<em>c</em> - 0) (<em>x</em> - <em>c</em>)   ==>   <em>y</em> = 1 - <em>x</em>/<em>c</em>

Let <em>L</em> denote the given lamina,

<em>L</em> = {(<em>x</em>, <em>y</em>) : 0 ≤ <em>x</em> ≤ <em>c</em> and 0 ≤ <em>y</em> ≤ 1 - <em>x</em>/<em>c</em>}

Then the center of mass of <em>L</em> is the point (\bar x,\bar y) with coordinates given by

\bar x = \dfrac{M_x}m \text{ and } \bar y = \dfrac{M_y}m

where M_x is the first moment of <em>L</em> about the <em>x</em>-axis, M_y is the first moment about the <em>y</em>-axis, and <em>m</em> is the mass of <em>L</em>. We only care about the <em>y</em>-coordinate, of course.

Let <em>ρ</em> be the mass density of <em>L</em>. Then <em>L</em> has a mass of

\displaystyle m = \iint_L \rho \,\mathrm dA = \rho\int_0^c\int_0^{1-\frac xc}\mathrm dy\,\mathrm dx = \frac{\rho c}2

Now we compute the first moment about the <em>y</em>-axis:

\displaystyle M_y = \iint_L x\rho\,\mathrm dA = \rho \int_0^c\int_0^{1-\frac xc}x\,\mathrm dy\,\mathrm dx = \frac{\rho c^2}6

Then

\bar y = \dfrac{M_y}m = \dfrac{\dfrac{\rho c^2}6}{\dfrac{\rho c}2} = \dfrac c3

but this clearly isn't independent of <em>c</em> ...

Maybe the <em>x</em>-coordinate was intended? Because we would have had

\displaystyle M_x = \iint_L y\rho\,\mathrm dA = \rho \int_0^c\int_0^{1-\frac xc}y\,\mathrm dy\,\mathrm dx = \frac{\rho c}6

and we get

\bar x = \dfrac{M_x}m = \dfrac{\dfrac{\rho c}6}{\dfrac{\rho c}2} = \dfrac13

8 0
3 years ago
You are making a poster to support your friend for homecoming. Your original photo is 4 inches by 6 inches. You want the photo o
Rama09 [41]

Answer:

The scale will be 1:12

Step-by-step explanation:

Multiply your inches by 12 because there are 12 inches per foot.

3 0
3 years ago
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