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We can write out the cube root of 216 with a radical, like seen here: So in our case, we need to figure out what number will multiply by itself three times to give us 216. In other words, we need to solve for x in the equation seen here: Check...
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find the value of x for the equation: x+2∛4 = 10. solution: given expression: x+2∛4 = 10 we know that, ∛4 = 1.5874. now, substitute the cube root of 4 value in the given equation, we get x+2∛4 = 10 x+2(1.5874) = 10 x+ 3.1748 = 10 x = 10-3.1748...
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If z1 is a root of the equation a0z^n+a1z^(n-1)+...+ (a(n-1)) z ... 03:38 If f(x)=(a1x+b1)^2+(a2x+b2)^2+...+(an x+bn)^2 , then prove that (a1b1+... 05:22 If the imaginary part of (2z+1)//(i z+1) is -2, then find the locus of... 03:56...
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By taking the cube root on both sides of the equation, we get ⇒ x = ∛10 = 2.154 cm (approx.) Example 3: Find the value of x, if ∛10x = 2.154. Solution: Given equation: ∛10x = 2.154. We know that the cube root of 10 is approximately equal to 2.154. ...
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