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mr_godi [17]
3 years ago
7

What is the equation of this line in slope intercept form?

Mathematics
1 answer:
erica [24]3 years ago
4 0

<u>answer:</u> d. y = 4/5 (i think you didn't put the x)

<u>explanation:</u> slope is rise over run. so, if you start a 0, which is the y-intercept, and go up 4 units and 5 units right. and do till' you hit the end of the graph.

then to start at 0 again, then go down 4 units and 5 units left, to make the slope of this line.

hope this helps! ❤from peachimin

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Answer:

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Step-by-step explanation:

length(cm) × width(cm) × height(cm) = cubic centimeters(cm³)

use this formula as a first step.

then substitute your values in

length = 3 cm

width = 4 cm

height = 5 cm

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Step-by-step explanation:

\tan (m\angle H) = \frac{IJ}{JH} \\  \\  \implies \: \tan (m\angle H) = \frac{  \sqrt{10}  }{ \sqrt{30} } \\  \\\implies \: \tan (m\angle H) = \frac{{1}  }{ \sqrt{3} }  \\  \\ \implies \: \tan (m\angle H) =  \tan 30 \degree \\  \\  \implies \: m\angle H =  \boxed{30} \degree

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2 years ago
A tree with a height of 4 ft casts a shadow 15ft long on the ground how tall is another tree that cast a shadow which is 20ft lo
wariber [46]

Height of another tree that cast a shadow which is 20ft long is 5 feet approximately

<h3><u>Solution:</u></h3>

Given that tree with a height of 4 ft casts a shadow 15ft long on the ground

Another tree that cast a shadow which is 20ft long

<em><u>To find: height of another tree</u></em>

We can solve this by setting up a ratio comparing the height of the tree to the height of the another tree and shadow of the tree to the shadow of the another tree

\frac{\text {height of tree}}{\text {length of shadow}}

Let us assume,

Height of tree = H_t = 4 feet

Length of shadow of tree = L_t = 15 feet

Height of another tree = H_a

Length of shadow of another tree = L_a = 20 feet

Set up a proportion comparing the height of each object to the length of the shadow,

\frac{\text {height of tree}}{\text {length of shadow of tree}}=\frac{\text { height of another tree }}{\text { length of shadow of another tree }}

\frac{H_{t}}{L_{t}}=\frac{H_{a}}{L_{a}}

Substituting the values we get,

\frac{4}{15} = \frac{H_a}{20}\\\\H_a = \frac{4}{15} \times 20\\\\H_a = 5.33

So the height of another tree is 5 feet approximately

8 0
3 years ago
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Answer:

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Step-by-step explanation:

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