Let the height be x:- If: 0.5*(8+20)*x = 98 square units Then: x = 98*2/8+20 => x = 7 Therefore height of the trapezoid is: 7 units Check: 0.5*(8+20)*7 = 98 square units
If you mean to divide one fraction by another, the easiest is to multiply your numerator fraction by the reciprocal of your denominator fraction. For example, if: x = (a / b) / (c / d) then: x = (ad)/(bc)
850/2178
Int = 3x^(2) dy y = 3x^(3) / 3 + c y = x^(3) + C
√(48c^2) = √48 x √(c^2) = √(16x3) x √(c^2) = 4 √3 c
4ft X 14ft X 8ft
7
Not enough information has been given to determine the value of x
Let the height be x:- If: 0.5*(8+20)*x = 98 square units Then: x = 98*2/8+20 => x = 7 Therefore height of the trapezoid is: 7 units Check: 0.5*(8+20)*7 = 98 square units
3
area of a square :c x c 16 x 16=256
Let x be the parameter to be taken square root. a = 0 b = x loop: c = (a+b)/2 if c*c > x then b = c else a = c Repeat until accurate enough result is obtained in c or until c*c equals x.
Given the median and trapezoid MOPN, what is the value of x?
The question is a bit vague to follow but in general the area of a trapezoid is 0.5*(sum of parallel sides)*height and the area of a square is a side squared.
It depends on what x represents, and what information you have about the trapezoid.
If you mean to divide one fraction by another, the easiest is to multiply your numerator fraction by the reciprocal of your denominator fraction. For example, if: x = (a / b) / (c / d) then: x = (ad)/(bc)
double square (double x) { return x*x; } double cube (double x) { return x*x*x; }