A line passes through the point (-6,7) and has a slope of -4/3. Write an equation in slope-intercept form for this line.
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The <u>comparison</u> and <u>contrast</u> between a square and an <em>equilateral triangle</em> are stated and explained below:
What is a <u>square</u>? A <u>square</u> is a <em>plane shape</em> with an equal length of sides. This implies that the <em>measure</em> of its length is the same as that of its <u>breadth</u>.
What is an equilateral triangle? A <em>triangle</em> is a <em>plane shape</em> with<u> three </u>sides, and a <em>sum </em>of its <u>internal</u> angles to equal . Thus an <em>equilateral triangle </em>is a type of triangle with <em>equal lengths of sides</em>, and therefore equal internal angles.
<u>Comparison</u>: i. The two shapes have <em>equal lengths</em> of sides.
ii. An equilateral triangle and a square are examples of <u>plane shapes</u>.
<u>Contrast</u>: i. An equilateral triangle has<em> three sides</em>, while a square has <em>four sides</em>.
ii. An equilateral triangle has <em>three internal angles</em>, while a square has <em>four internal angles</em> which are right angles.
iii. The sum of <u>internal </u>angles of an equilateral triangle is , while that of a square is
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