A y-intercept always has to have an x-value of 0 so the answer is D (the last option)
Let V, be the rate in still water and let C = rate river current
If the boat is going :
upstream, its rate is V-C and if going
downstream, its rate is V+C,
But V = 5C, then
Upstream Rate: 5C - C = 4 C
Downstream rate: 5C+C = 6C
Time = distance/Rate, (or time = distance/speed) , then:
Upstream time 12/4C and
Downstream time: 12/.6C
Upstream time +downstream time:= 2h30 ' then:
12/4C + 12/.6C = 2.5 hours
3/C + 2/C = 5/2 (2.5 h = 5/2)
Reduce to same denominator :
5C = 10 and Rate of the current = 2 mi/h
Answer:
which statement is equivalent to the inequality 14x-14>-7x+7
x>21
x>1
x<
x=1which statement is equivalent to the inequality 14x-14>-7x+7
x>21
x>1
x<
x=1which statement is equivalent to the inequality 14x-14>-7x+7
x>21
x>1
x<
x=1which statement is equivalent to the inequality 14x-14>-7x+7
x>21
x>1
x<
x=1which statement is equivalent to the inequality 14x-14>-7x+7
x>21
x>1
x<
x=1which statement is equivalent to the inequality 14x-14>-7x+7
x>21
x>1
x<
x=1which statement is equivalent to the inequality 14x-14>-7x+7
x>21
x>1
x<
x=1
Answer:
TRUE
Step-by-step explanation:
tanθ = 1/cotθ
cotθ = 0 when θ = ±(1/2)π, ±(3/2)π, … ±[(2n+1)/2]π.
∴ tanθ is undefined when θ = ±[(2n+1)/2]π.
secθ = 1/cosθ
cosθ = 0 when θ = ±(1/2)π, ±(3/2)π, , …, ±[(2n+1)/2]π.
∴ secθ is undefined when θ = ±[(2n+1)/2]π.
The tangent and secant functions are undefined for the same values of θ.