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Katen [24]
3 years ago
14

An igneous rock may change into which of the following?

Mathematics
2 answers:
antoniya [11.8K]3 years ago
6 0

Answer: Any of the above.

An igneous rock is formed by the cooling and solidification of lava (or magma) of volcano. Igneous rock can also be called as magmatic rock, is an important rock found on earth along with sedimentary and metamorphic rock. According to the rock cycle an igneous rock can be converted into another igneous rock by the process of melting and re solidifying of rocks. It can also be converted into sedimentary rocks by the process called weathering and recemtation. It can be converted into metamorphic rock by applying great pressure and heat on it.



grin007 [14]3 years ago
3 0
By going through the rock cycle igneous rock can change into any other type of rock, so A. any of the above
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"A rectangle has a height of 5 cm and its base is increasing at a rate" of 3/2 cm/min. When its area is 60 cm2, at what rate is
sukhopar [10]

Answer:

The diagonal is increasing at the rate of 119/104cm/min of the given rectangle.

Step-by-step explanation:

Dimensions of the rectangle

Height = 5cm

Rate of base = 3/2 cm/min

Area = 60cm^2

We know the area of a rectangle of given by = base* Height

b*h = 60

b*5 = 60

b = 12cm

Applying Pythagoras theorem while drawing a diagonal to the rectangle

  b^2 +h^2 =  D^2\\

 5^2 +12^2 = 13^2

so our diagonal will be 13cm  

Upon differentiating the area of the rectangle  we get

b*h = A=60cm^2

using  the chain rule of differentiation

h*db/dt + b*dh/dt  = 0

b*dh/dt = -h*db/dt

12*dh/dt = -5*3/2

dh/dt = -5/8 cm//min

so the height of the rectangle is decreasing at the rate of -5/8cm/min

now we have all the measurements we need

b = 12 , db/dt = 3/2cm/min

h = 5 , dh/dt = -5/8 cm/min

b^2 +h^2  = D^2

Upon differentiating we get

2b*db/dt + 2h*dh/dt = 2D*dD/dt

b*db/dt + h*dh/dt = D*dD/dt

12*3/2 + 5*(-5/8) = 13*dD/dt

18 -25/8 = 13*dD/dt

\frac{144-25}{8} = 13*dD/dt

dD/dt = \frac{119}{104} cm/min

Therefore the diagonal is increasing at the rate of 119/104cm/min of the given rectangle.

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Answer:

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