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ASHA 777
8 days ago
6

A 15.0 cm object is 12.0 cm from a concave mirror that has a focal length of 4.8 cm. Its image is 8.0 cm in front of the mirror.

What is the approximate height of the image produced by the mirror? –4 cm –10 cm 10 cm 4 cm
Physics
2 answers:
kicyunya [2.8K]8 days ago
7 0
The correct answer is -10.
Ostrovityanka [2.7K]8 days ago
3 0
To explain: The height of the object, h, equals 15 cm. The object distance, u, is -12 cm (this is negative for a concave mirror). The focal length of the concave mirror, f, is -4.8 cm. The image distance, v, equals -8 cm. The height of the image, h' is unknown. We calculate magnification as follows: h' = -10 cm. Hence, the image height is 10 cm and is upside down, confirming that option (B) '-10 cm' is correct.
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A pregnant woman with gestational diabetes chooses to reduce her sugar consumption.

Explanation:

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1 month ago
Read 2 more answers
a. For a spring-mass oscillator, if you double the mass but keep the stiffness the same, by what numerical factor does the perio
kicyunya [2894]

Answer:

a) factor b=\sqrt{2}

b) factor b=\frac{1}{2}

c) factor b=1

d) factor b=1

Explanation:

For an oscillating spring-mass system, the time period is expressed as:

T=\frac{1}{f}

T={2\pi} \sqrt{\frac{m}{k} }

where:

f= represents the frequency of oscillation

m= signifies the mass linked to the spring

k= is the spring's stiffness constant

a) If the mass is doubled:

  • New mass, m'=2m

Thus, the new time period:

T'=2\pi\sqrt{\frac{m'}{k} }

T'=2\pi\sqrt{\frac{2m}{k} }

T'=\sqrt{2}\times 2\pi\sqrt{\frac{m}{k} } }

T'=\sqrt{2} \times T

this leads to factor b=\sqrt{2} as per the question.

b) When the stiffness constant is quadrupled, holding other factors constant:

New stiffness constant, k'=4k

Thus, the new time period:

T'=2\pi\sqrt{\frac{m}{k'} }\\\\T'=2\pi\sqrt{\frac{m}{4k} }\\\\T'=\frac{1}{2} \times 2\pi\sqrt{\frac{m}{k} } }\\\\T'=\frac{1}{2} \times T

this results in factor b=\frac{1}{2} as required.

c) When both mass and stiffness constant are quadrupled:

New stiffness, k'=4k

New mass, m'=4m

Thus, the new time period:

T'=2\pi\sqrt{\frac{m'}{k'} }\\\\T'=2\pi\sqrt{\frac{4m}{4k} }\\\\T'=1 \times 2\pi\sqrt{\frac{m}{k} } }\\\\T'=1 \times T

which leads to factor b=1 as stated in the question.

d) If amplitude is quadrupled, the time period remains unaffected because T does not depend on amplitude as demonstrated by the equation.

Thus, factor b=1

7 0
26 days ago
A block is suspended from a scale and then lowered into a bucket of water. The density of the water is 1 gm/cm3. The initial rea
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The mass of the block submerged in water measures 1.94 kg. We know the water's density to be 1 gm/cm³, with the initial scale reading at 19 N and a change in this reading amounting to 10 N. To determine the mass of the block when it is immersed in water, we apply the gravitational acceleration g, valued at 9.8.
6 0
16 days ago
Three beads are placed on the vertices of an equilateral triangle of side d = 3.4cm. The first bead of mass m1=140gis placed on
serg [3200]

Answer:

Xcm = 1.95 cm and Ycm = 1.76 cm

Explanation:

The mass center concept is quite significant.

R cm = 1/M ∑ m_{i} r_{i}

Here, ri and mi are the positions of the masses from a chosen reference point, while M represents the total mass.

First, we will calculate the total mass.

M = m₁ + m₂ + m₃

M = 140 + 45 + 85

M = 270 g

Now, let’s determine the position for each vertex.

For Point 1, the top vertex has a triangle side length d.

R₁ = d / 2 i ^ + d j ^

R₁ = (1.7 cm i ^ + 3.4 j ^) cm

For Point 2, the left vertex. What is the origin of our reference?

R₂ = 0

For Point 3, the right vertex.

R₃ = d i ^

R₃ = 3.4 i ^ cm

a) The x component of the center of mass is calculated as follows:

Xcm = 1 / M (m₁ x₁ + m₂ x₂ + m₃ x₃)

Xcm = 1 / M (m₁ d / 2 + 0 + m₃ d)

Xcm = d / M (m₁ / 2 + m₃)

b) Now we calculate the x center of mass component:

Xcm = 1/270 (1.7 140 + 0 + 3.4 85)

Xcm = 238/270

Xcm = 1.95 cm

c) We will find the vertical center of mass component.

Ycm = 1 / M (m₁ y₁ + m₂ y₂ + m₃ y₃)

Ycm = 1 / M (m₁ d + 0 + 0)

Ycm = m₁ / M d

d) Now we will compute:

Y cm = 1/270 (140 3.4 + 0 + 0)

Ycm = 1.76 cm

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11 days ago
What mass of water must evaporate from the skin of a 70.0 kg man to cool his body 1.00 ∘C? The heat of vaporization of water at
inna [2712]

Answer:

m = 0.111 kg

Explanation:

The heat required for the body to drop in temperature by 1 degree Celsius is determined by

Q = m s\Delta T

where we have the known values

m = 70 kg

s = 3840 J/kg K

\Delta T = 1.00^o C

Now considering the same heat being required to vaporize water from the body

so it can be expressed as

Q = mL

268800 = m(2.42 \times 10^6)

m = 0.111 kg

7 0
20 days ago
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