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Serjik [45]
3 years ago
15

4.5x-7=20 what is the right answer some help please

Mathematics
2 answers:
KATRIN_1 [288]3 years ago
6 0

Answer:

x=6

Step-by-step explanation:

zloy xaker [14]3 years ago
4 0

Answer:

\boxed{\bold{x=6}}

Step By Step Explanation:

Multiply Both Sides By 10

\bold{4.5x\cdot \:10-7\cdot \:10=20\cdot \:10}

Simplify

\boxed{\bold{45x-70=200}}

Add 70 To Both Sides

\bold{45x-70+70=200+70}

Simplify

\bold{45x=270}

Divide Both Sides By 45

\bold{\frac{45x}{45}=\frac{270}{45}}

Simplify

\bold{x=6}

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denpristay [2]

Answer:

The dimensions of the box that minimize the materials used is 6\times 3\times 2\ ft

Step-by-step explanation:

Given : An open top box is to be built with a rectangular base whose length is twice its width and with a volume of 36 ft³.

To find : The dimensions of the box that minimize the materials used ?

Solution :

An open top box is to be built with a rectangular base whose length is twice its width.

Here, width = w

Length = 2w

Height = h

The volume of the box V=36 ft³

i.e. w\times 2w\times h=36

h=\frac{18}{w^2}

The equation form when top is open,

f(w)=2w^2+2wh+2(2w)h

Substitute the value of h,

f(w)=2w^2+2w(\frac{18}{w^2})+2(2w)(\frac{18}{w^2})

f(w)=2w^2+\frac{36}{w}+\frac{72}{w}

f(w)=2w^2+\frac{108}{w}

Derivate w.r.t 'w',

f'(w)=4w-\frac{108}{w^2}

For critical point put it to zero,

4w-\frac{108}{w^2}=0

4w=\frac{108}{w^2}

w^3=27

w^3=3^3

w=3

Derivate the function again w.r.t 'w',

f''(w)=4+\frac{216}{w^3}

For w=3, f''(3)=4+\frac{216}{3^3}=12 >0

So, it is minimum at w=3.

Now, the dimensions of the box is

Width = 3 ft.

Length = 2(3)= 6 ft

Height = \frac{18}{3^2}=2\ ft

Therefore, the dimensions of the box that minimize the materials used is 6\times 3\times 2\ ft

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