So, making x subject of the formula, x = [m - 2pt³ ±√(m²  - 4pt²m)]/{2t⁵}
<h3>How to make x subject of the formula?</h3>
Since p = √(mx/t) - t²x 
So, p + t²x = √(mx/t) 
Squaring both sides, we have
(p + t²x)² = [√(mx/t)]²
p² + 2pt²x + t⁴x² = mx/t
Multiplying through by t,we have
(p² + 2pt²x + t⁴x²)t = mx/t × t
p²t + 2pt³x + t⁵x² = mx
p²t + 2pt³x + t⁵x² - mx = 0
t⁵x² + 2pt³x - mx + p²t = 0
t⁵x² + (2pt³ - m)x + p²t = 0
Using the quadratic formula, we find x.

where 
- a = t⁵, 
- b = (2pt³ - m) and 
- c =  p²t 
Substituting the values of the variables into the equation, we have

So, making x subject of the formula,  
Learn more about subject of formula here:
brainly.com/question/25334090
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Divide 24,396 by the width which is 38. It ends up being 642 cm. that is the length
        
             
        
        
        
Answer:
The 3rd one again 
Step-by-step explanation:
(a+−2)(8 +−5a+3)
+−5a+3)
=(a)(8 )+(a)(−5a)+(a)(3)+(−2)(8
)+(a)(−5a)+(a)(3)+(−2)(8 )+(−2)(−5a)+(−2)(3)
)+(−2)(−5a)+(−2)(3)
=8 −5
−5 +3a−16
+3a−16 +10a−6
+10a−6
=8 −21
−21 +13a−6
+13a−6
hope this helped:)
 
        
             
        
        
        
Answer:
D (-1,0). Only point D lies on the x-axis when graphed.