The video effectively simplifies a standard quadratic problem, but framing basic middle-school algebra as a profound SAT "trap" feels more like clickbait than genuine intellectual insight. It prioritizes formulaic drills over actual mathematical depth.
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Most SAT students pick 30 as their answer..Ajouté :
cooked if you think this answer is 30.
The area of a triangle is 240 cm. The length of the base of the triangle is 14 cm greater than the height of the triangle. What's the height? All right.
All right. You know the drill. We always got to start these with chicken scratch.
Let's turn words into quick visuals. We have a triangle. Area is 240. The base is 14 greater than the height. So 14 + h. We can put h in for the height, too.
Now we're given areas, heights, and sides. That tells me we're going to back solve this by using the area. And remember, the area of a triangle is 1/2 * base * height or area 240 = 1/2 * base 14 + h * height h. So 240 = 1/2 * 14 + h * h. Let's clean up. To get rid of the 1/2, we can multiply the left side by 2.
480 = 14h + h ^2 or 0 = h ^2 + 14h - 480. Now to factor this, we need to find the two numbers that multiply to -480 and add to 14. That's kind of hard. So let's just take that equation into Desmos. 0 = x^2 + 14x - 480. We see x or our h is -30 and 16. Height can't be negative, so we know it's 16. Oh, and if you have our original equation set up, you can just plug in answer choices.
Want more SAT hacks? Click the video below.
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