Question

In: Math

Solve polynomial equation.

Solve the mathematical equation (3x+1)^(3/2) - 24 = 40.

Solutions

Expert Solution

This question deals with the topic of Exponents and Powers.

If we do by elaborating the equation by powers, it results complicated expansion.

trick is to apply powers appropriately to equation as solved below.

We used the simple formula without complicating by going \( {m} \)to expand the equation.

formula : \( (a^{m})^{n} = a^{m*n} \)

 


Solving the equation using concept of exponents and powers.

upon Solving

X = 5.

Related Solutions

Solve the 4 degree polynomial equation.
Solve the 4 degree polynomial equation \( x^4 − 2x^3 + 4x^2+ 6x − 21 = 0 \), given that the sum of two its roots is zero.
Polynomial Equation
Write a polynomial equation that has -6 and 4 as solutions.
3) Derive the matrix equation used to solve for the coefficients for least-squares polynomial regression for...
3) Derive the matrix equation used to solve for the coefficients for least-squares polynomial regression for a quadratic model. 4) Derive the matrix equation used to solve for the coefficients for least-squares multiple linear regression for a function of 2 variables.
Personal Polynomial Please make "Chelsea" into a polynomial equation
Personal Polynomial Please make "Chelsea" into a polynomial equation
Use MuPAD to solve the polynomial equation x3 + 8x2 + ax + 10 = 0 for x in terms of the parameter a,
Use MuPAD to solve the polynomial equation x3 + 8x2 + ax + 10 = 0 for x in terms of the parameter a, and evaluate your solution for the case a = 17. Use MuPAD to check the answer.
Does every polynomial equation have at least one real root? a. Why must every polynomial equation...
Does every polynomial equation have at least one real root? a. Why must every polynomial equation of degree 3 have at least one real root? b. Provide an example of a polynomial of degree 3 with three real roots. How did you find this? c. Provide an example of a polynomial of degree 3 with only one real root. How did you find this?
A third degree polynomial equation (a cubic equation) is of the form p(x) = c3x 3...
A third degree polynomial equation (a cubic equation) is of the form p(x) = c3x 3 + c2x 2 + c1x + c0, where x and the four coefficients are integers for this exercise. Suppose the values of the coefficients c0, c1, c2, and c3have been loaded into registers $t0, $t1, $t2, and $t3, respectively. Suppose the value of x is in $t7. Write the MIPS32 instructions that would evaluate this polynomial, placing the result in $t9.
Solve the polynomial inequality and graph the solution set on a real number line. Express the...
Solve the polynomial inequality and graph the solution set on a real number line. Express the solution set in interval notation. (x-6)(x+3)>0 Use the inequality in the form f(x)>0, to write the intervals determined by the boundary points as they appear from left to right on a number line. Interval Sign - - - (Simplify yours answers. Type your answer in interval notation. Type exact answers, using radicals as needed. Use integers or fractions for any numbers in the expressions.)
solve the differential equation a) ? ′′ − ? ′ = 1 1 + ? −?...
solve the differential equation a) ? ′′ − ? ′ = 1 1 + ? −? b) ? ′′ + 3? ′ + 2? = cos(?x ) c) 10) ? ′′ − 2? ′ + ? = exsqrtx
USING DYNACAM determine the polynomial equation for a single dwell cam to move a follower as...
USING DYNACAM determine the polynomial equation for a single dwell cam to move a follower as follows Dwell 0 deg to 100 deg Rise .625 inches from 100 deg to 200 deg Fall .625 inches from 200 deg to 360 deg minimize velocity DETERMINE THE NUMBER OF BOUNDARY CONDITIONS, THE CONSTANTS, AND THE POLYNOMIAL EQUATIONS FOR THE SVAJ DIAGRAMS
ADVERTISEMENT
ADVERTISEMENT
ADVERTISEMENT