Q1.Given: x? – 4 | when x < 2 x - 2 ax? – bx + 3 2х — а + b f(x) = when 2< x < 3 when x> 3 1.Find what values of ( a) and (b) that will make the function continuous (at x=2) and (at x=3) ? 2. Find the domain of function only ?

Algebra and Trigonometry (6th Edition)
6th Edition
ISBN:9780134463216
Author:Robert F. Blitzer
Publisher:Robert F. Blitzer
ChapterP: Prerequisites: Fundamental Concepts Of Algebra
Section: Chapter Questions
Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...
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Q1.Given:
х2 — 4
when
x < 2
X - 2
f(x) :
%3D
аx? — bx + 3
when 2 <x < 3
2х - а + b
when
x 2 3
1.Find what values of ( a) and (b) that will make the function
continuous (at x=2) and (at x=3) ?
2. Find the domain of function only ?
Q2. What is the equation of the circle whose center is (3,4) and
tangent with (x-axis)
Q3. Find the equation of the lines tangent to the curve:
y = x³ + x, where the slope is equal to (4)
Q4. If y= f (t) and x= f (t)
d²y
dy
3
and
3
= -t
%3D
dx2
4t
dx
dy
By using chain rule, find
dt
Transcribed Image Text:Q1.Given: х2 — 4 when x < 2 X - 2 f(x) : %3D аx? — bx + 3 when 2 <x < 3 2х - а + b when x 2 3 1.Find what values of ( a) and (b) that will make the function continuous (at x=2) and (at x=3) ? 2. Find the domain of function only ? Q2. What is the equation of the circle whose center is (3,4) and tangent with (x-axis) Q3. Find the equation of the lines tangent to the curve: y = x³ + x, where the slope is equal to (4) Q4. If y= f (t) and x= f (t) d²y dy 3 and 3 = -t %3D dx2 4t dx dy By using chain rule, find dt
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