Answer:
8.
The sides given relative to angle x is the adjacent and opposite side. We can find x by using a trig function.
When using the adjacent and opposite sides, we use tangent.
The tan. of an angle, in this case x, is the opposite side over the adjacent side.
tan x=6/15
x=arc tan 6/15≈22
9.
cos 33°
You can use a calculator for this
10.
Because sin and cos are cofunctions, you can get x by doing 90-35=55°
z=55°
Answer:
At x= 5 the value of both function are equal.
Step-by-step explanation:
Given that two function f(x) and g(x)
And at x=5
f(x)=g(x)
It means when we put x=5 in the function f(x) then we get some value and when we put x= 5 in the function g(x) then we get the same value .
Hence , the value of both function at x=5 are equal and we can say that both function intersect at the point (5,0).For example,
Let we take f(x)=x-5
and g(x)=5-x
Put x=5 in the function f(x) then we get
f(x)=5-5=0
Now we put x=5 in the function g(x) then we get
g(x)=5-5=0
Hence, we get same value for both function .
5.3
It is a rational number because 5.3 can be made into a fraction or ratio.
hope it helps!
Cost for t hours:
Answer:
1. 16$
2. 10+3(t)=$
Step-by-step explanation:
1. 10+3+3=16
Answer:
1/8
Step-by-step explanation:
1 of the 8 branches of the tree is TTH in that order. If all branches are equally likely, the probability is 1/8, or 0.125, or 12.5%.
B. 70%
C. 50%
D. 49%
The equation, 9x-6y=-72 in slope-intercept form is .
An equation is a mathematical statement that shows that two mathematical expressions are equal.
The standard form of equation in two variable is y= mx+b,
where y is the dependent variable
x is the independent variable
a is the intercept term
b is the slope
Given the following equation:
9x-6y=-72.......................1
Convert it into standard format y=mx+b,
Divide the equation by 6,
On multiplying the equation by -1.
On solving, to represent it into standard form:
On comparing it with standard equation,
Slope, m=3/2 and Intercept, b=12
Thus, slope-intercept form is .
Learn more about equation, here:
#SPJ4