Take the square root of both sides of the equation to eliminate the exponent on the left side.( x=± √((13)/7))The complete solution is the result of both the positive and negative portions of the solution.( x=(√(91))/7,-(√(91))/7)The result can be shown in multiple ...
Raise ( 45) to the power of ( 2). ( 2025+x^2=(53)^2) Raise ( 53) to the power of ( 2). ( 2025+x^2=2809) Move all terms not containing ( x) to the right side of the equation. ( x^2=784) Take the square root of both sides of the equation to eliminate the ex...
Find the limit: lim_{x to 0} {square root {1 + x} - square root {1 - x / {x}. How do you solve a limit when it approaches infinity and there is a square root in the denominator? Find the value of the limit lim_{x to 1} {x - 1} / {square root x - 1}. Solve ...
x2=44Problem Soving Using the Square Root Property:Algebraic expressions are mathematical expressions that contain symbols and constants that are connected through algebraic operations. To solve the given problem, use the square root property: For x2=f(a) the solutions are x=f(a),−f(a).An...
Move16to the left ofi. y=4±16i2⋅1 y=4±16i2⋅1 2by1. y=4±16i2 Simplify4±16i2. y=2±8i y=2±8iy=2±8i Simplify theexpressionto solve for the++portion of the±±. Tap for more steps... Raise-4to theof2. ...
step l: There realy isn't too much to this problemn. Just recall thar we need to get the squared term on one sibe of the equation by itself with a coefficent of et= Tor this problem that gives A lgebra(6b+1)2=—3 step2: Uing the Square Root Property gives 6+1=F3=i finish th...
Move all terms not containing ( √(A-1)) to the right side of the equation.(√(A-1)=3/4)To remove the radical on the left side of the equation, square both sides of the equation.( (√(A-1))^2=((3/4))^2)Simplify each side of the equation.( A-1=9/(16)...
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Move alltermsnot containing−7√x−5-7x-5to the right side of theequation. Tap for more steps... Subtract12from both sides of the. -7x-5=4-12 Subtract12from4. -7x-5=-8 −7√x−5=−8-x-5- To remove the radical on the left side of theequation,squareboth sides of the...