Resourcesdown chevron
Testimonials
Plans
Sign in
Sign up
Resourcesright arrow
Testimonials
Plans
Bytelearn - cat image with glassesAI tutor

Welcome to Bytelearn!

Let’s check out your problem:

We want to solve the following equation. x3=∣x−2∣−1\sqrt[3]{x}=|x-2|-1 One of the solutions is x≈0.3x\approx 0.3. Find the other solution. Hint: Use a graphing calculator. Round your answer to the nearest tenth.

View step-by-step helpView step-by-step help
Homeright chevron icon
Math Problemsright chevron icon
Calculusright chevron icon
Average rate of change Iright chevron icon

Full solution

Just a sec, we’re working out the solution to your problem...

Bytelearn - Loading gif

More problems from Average rate of change I

Question
The graphs of the functions f(x)=sin⁡(x) f(x)=\sin (x) and g(x)=12 g(x)=\frac{1}{2} intersect at 22 points on the interval 0<x<π 0<x<\pi .\newlineWhat is the area of the region bound by the graphs of f(x) f(x) and g(x) g(x) between those points of intersection ?\newlineChoose 11 answer:\newline(A) π3 \frac{\pi}{3} \newline(B) π2 \frac{\pi}{2} \newline(C) 2−π2 2-\frac{\pi}{2} \newline(D) 3−π3 \sqrt{3}-\frac{\pi}{3}
Get tutor helpright-arrow

Posted 7 months ago

Question
What is the area of the region between the graphs of f(x)=x2+12x f(x)=x^{2}+12 x and g(x)=3x2+10 g(x)=3 x^{2}+10 from x=1 x=1 to x=4 x=4 ?\newlineChoose 11 answer:\newline(A) 7777\newline(B) 643 \frac{64}{3} \newline(C) 1818\newline(D) 4545
Get tutor helpright-arrow

Posted 7 months ago

Question
What is the area of the region between the graphs of f(x)=x+1 f(x)=\sqrt{x+1} and g(x)=2x−4 g(x)=2 x-4 from x=0 x=0 to x=3 x=3 ?\newlineChoose 11 answer:\newline(A) 233 \frac{23}{3} \newline(B) 53 \frac{5}{3} \newline(C) 143 \frac{14}{3} \newline(D) −3-3
Get tutor helpright-arrow

Posted 7 months ago

Question
Consider the curve given by the equation 3x2+y4+6x=253 3 x^{2}+y^{4}+6 x=253 . It can be shown that dydx=−6(x+1)4y3. \frac{d y}{d x}=\frac{-6(x+1)}{4 y^{3}}. \newlineWrite the equation of the horizontal line that is tangent to the curve and is above the x x -axis.
Get tutor helpright-arrow

Posted 7 months ago

Question
The learning rate for new skills is proportional to the difference between the maximum potential for learning that skill, M M , and the amount of the skill already learned, L L .\newlineWhich equation describes this relationship?\newlineChoose 11 answer:\newline(A) L(t)=k(M−L) L(t)=\frac{k}{(M-L)} \newline(B) L(t)=k(M−L) L(t)=k(M-L) \newline(C) dLdt=k(M−L) \frac{d L}{d t}=k(M-L) \newline(D) dLdt=k(M−L) \frac{d L}{d t}=\frac{k}{(M-L)}
Get tutor helpright-arrow

Posted 7 months ago

Question
What is the value of ddx(1x) \frac{d}{d x}\left(\frac{1}{x}\right) at x=6 x=6 ?
Get tutor helpright-arrow

Posted 7 months ago

Question
What is the value of ddx(x) \frac{d}{d x}(\sqrt{x}) at x=9 x=9 ?
Get tutor helpright-arrow

Posted 7 months ago

Question
What are the critical points for the plane curve defined by the equations \newlinex(t)=cot⁡tx(t)=\cot t, y(t)=sin⁡ty(t)=\sin t, and \newline0<t<π0 < t < \pi ? Write your answer as a list of values of \newlinett, separated by commas. For example, if you found \newlinet=1t=1 or \newlinet=2t=2, you would enter 1,21,2 .\newlineProvide your answer below:
Get tutor helpright-arrow

Posted 6 months ago

Question
UTA WORKS\newlineState if the pair of triangles are similar. If so, state how you know they are similar and complete the similarity statement.\newlineΔUVW∼ \Delta UVW \sim \newline- similar, SAS similarity; \newline- ∠U≅∠L∠K \angle U\cong\angle L\angle K \newline- similar, SSS similarity; \newline- ∠U≅∠L∠K \angle U\cong\angle L\angle K \newline- not similar\newline- similar, SAS similarity; \newline- ∠U≅∠K∠L \angle U\cong\angle K\angle L \newline- similar, SSS similarity; \newline- ∠U≅∠K∠L \angle U\cong\angle K\angle L
Get tutor helpright-arrow

Posted 6 months ago

Question
Geometry \newline> E. 55 Equations of parallel and perpendicular lines VEB\newlineVideo (D)\newlineQuestions\newlineanswered\newlineThe equation for line \newlinev can be written as \newliney=−97x−5y=-\frac{9}{7}x-5. Line \newlinew, which is perpendicular to line \newlinev, includes the point \newline(9,6)(9,6). What is the equation of line \newlinew ?\newlineWrite the equation in slope-intercept form. Write the numbers in the equation as simplified proper fractions, improper fractions, or integers.\newlineSubmit\newline501501\newlineTime\newlineelapsed\newline\newline0606\newline0000\newline2222\newline\newlineHR\newlineMIN\newlineSEC\newline\newlineSmartscore\newlineout of 100100 ?\newline2222\newlinei11.\newlineWork it out\newlineNot feeling ready yet? These can help:\newlineSlopes of parallel and perpendicular lines (8383) \newlineN\newlineEquations of lines (2626)\newlineLesson: Equations of parallel and perpendicular lines
Get tutor helpright-arrow

Posted 6 months ago

View all (1)

Related topics

Algebra - Order of OperationsAlgebra - Distributive Property`X` and `Y` AxesGeometry - Scalene TriangleCommon MultipleGeometry - Quadrant