solve  2x = 5  by using the Change of Base Formula. find the exact and approximite value

Q: solve for t. SC

A: Follow the procedure given below.

Q: Solve the equation on the interval 0s0<2n.

A:

Q: Solve for the value of x: 18 A 5x-7

A: Use Pythagorean theorem.

Q: Solve the equation to four decimal places. ex = 2.873

A: Here we have to find the values of x.

Q: Rearrange this equation to solve for n.

A: Given that: Square on either end to eliminate square root.

Q: Solve the equation with Exponentials 5ex-3 = 4 for x.

A: To solve5ex-3=4

Q: Solve for the value of 'x' 2x

A: Answer

Q: 140x J

A: Given:

Q: Use variation terminology to describe the formula.

A: Given : t=72r

Q: Use the change-of-base formula to find the approximate value. 25x - 3(5x) = 0

A:

Q: Solve the equation 72x – 7* = 18 . Round-off answers to three decimal places.

A:

Q: solve for x. 2e2x+7ex=4

A:

Q: Solve for x in simplest form. 2 5 = (10x + 35)

A: The equation is given by 5 = 2710x+35 To evaluate: The value of x.

Q: Solve for x and round to the nearest thousandth 2x=11

A: Given,

Q: Solve 52x – 4(5*) 3 12. Round answer(s) to the nearest tenth, if necessary.

A:

Q: Solve sec(2x) – 7 = 0 for the four smallest positive solutions |

A: Given,          sec2x-7=0

Q: Solve for x. B. 45 | (Round to the nearest hundredth.)

A:

Q: Solve the formula for the specified value.

A: Given equation - z = x-μσ     ...........(1)

Q: Solve the equation for soluti [0°, 360°). Round to the nearest degrec tan 40 - 0

A:

Q: DE || AC. Solve for x and y

A: Given figure is as shown below : Given, DE||AC

Q: Solve 3x=12 Round your answer to two decimal places.

A: Given  3x=12

Q: Solve H

A: Given H=x3+4x2-x-4x can be taken common in the first two variables: x(x2+4x)-1 can be taken common…

Q: The value of a car, in dollars, is depreciating according to the formula v = 35,000(3.21)-.06x where…

A: Given, v=35,0003.21-0.6x Here we have, t=3+12=72=3.5 years

Q: Solve

A:

Q: Solve for x. 3 8. 5. x= [?] Enter the number, in decimal form, that belongs in the green boX. Enter

A:

Q: Solve for the unknown variable. 4-x = 2x+1

A: Consider the following expression: 4-x=2x+122-x=2x+12-x×2=2x+12-2x=2x+1 Hence,…

Q: 12 66

A: We can find the value of x as below.

Q: Solve for x in the following equation: x + 4x + 7x +10x + ... + 64 x= 1430 A) 2 В 3 4 D) 1

A: option A is true.

Q: Solve the equation 3(5x−1) = 86 accurate to three decimal places.

A: Solve. 35x-1=86ln35x-1=ln86                              Take natural log on both…

Q: Solve for x: 3x+1 = 27

A: The equation is given by,

Q: 8.

A: Given    x=?

Q: Solve for the value of x: 2 3x+4 > 22x

A: Given to solve for the value of x:                                      23x+4 &gt; 22x  a) x &gt;…

Q: Set up an equation and solve for x. 8 12 Q Zoom Enter Answer Here

A:

Q: 6. Solve for x. 135 L. (15x- 23)" 91 M

A:

Q: Solve the equation 32x = 75 accurate to three decimal places.

A: The given exponential equation is 32x=75.

Q: Solve the equation. Express your answer to four decimal places. In x = 0.317

A:

Q: Solve for x, rounding to the nearest hundredth. 51e" = 510 %3D

A: Let ea=b Then, a = logeb

Q: Solve for x. Round your answer to

A: Our Aim is to find the value of 'x' in the given figure:-

Q: Which equation when solved gives 8 for the value of x

A: The simplest equation which give value 8 when solved is  x-8=0

Q: solve in terms of Tf

A:

Q: solve the equation |0 3x – 1| 7 = 0 l0 x+2 6.

A: Consider the determinant, 003x-1x570x+26=0

Q: solve for the unknown variable. e2x = ex+1

A:

Q: Solve the equation accurate to three decimal places. 54x 19

A:

Q: Find the solution for x in the formula 6x=21?

A:

Q: Solve for the value of 'x': 10x — 6 = 7x + 9

A: The given equation is

Q: Solve for x in 3(5×)=246

A:

Q: Solve the equation 6−2x = 74 accurate to three decimal places.

A:

Q: Solve for x: 3.56x + 7.56x + 9.12 = 50.85 Round your answer to the nearest hundredth. Enter the…

A: Given 3.56 x + 7.56x +9.12 =50.85 Here we find value x

Equations and Inequations

Equations and inequalities describe the relationship between two mathematical expressions.

Linear Functions

A linear function can just be a constant, or it can be the constant multiplied with the variable like x or y. If the variables are of the form, x2, x1/2 or y2 it is not linear. The exponent over the variables should always be 1.