The width of a rectangle is shown below: a coordinate plane with a point a at negative 3, 3 and c at negative 3, negative 4. if
the area of the rectangle to be drawn is 35 square units, where should points b and d be located if they lie to the right of points a and c? b(2, 4) and d(2, −3) b(2, 3) and d(2, −4) b(3, 3) and d(3, −4) b(3, −4) and d(3, 3)
1 answer:
We have that
a(-3,3) c(-3,-4)
we know that
the distance ab=√[(-4-3)²+(-3+3)²---------> 7 units
[area of rectangle]=length*width
35=L*7--------> L=35/7------> L=5 units
Find point b
point b <span>lie to the right of point a
so
a (-3,3)
b(-3+5,3)-----> b(2,3)
</span>Find point d
point d lie to the right of point c
so
c (-3,-4)
d(-3+5,-4)-----> d(2,-4)
the answer is
b(2,3)
d(2,-4)
see the attached figure
a(-3,3) c(-3,-4)
we know that
the distance ab=√[(-4-3)²+(-3+3)²---------> 7 units
[area of rectangle]=length*width
35=L*7--------> L=35/7------> L=5 units
Find point b
point b <span>lie to the right of point a
so
a (-3,3)
b(-3+5,3)-----> b(2,3)
</span>Find point d
point d lie to the right of point c
so
c (-3,-4)
d(-3+5,-4)-----> d(2,-4)
the answer is
b(2,3)
d(2,-4)
see the attached figure
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Answer: 0.88
Step-by-step explanation:
Let C is the event of drinking coffee, T is the event of drinking tea and M is the event of drinking milk.
Thus, when we make the Venn diagram of the given situation according to the given information,
Total number of people = 50
Number of people who like coffee, tea and milk = 19
Number of people who like coffee, tea but not milk = 16
Number of people who like coffee, milk but not tea = 2
Number of people who like tea, milk but not coffee = 5
Thus, the number of people who like tea only = Total people - (people who like coffee, tea but not milk + people who like coffee, tea and milk + the one who only like tea and milk but not coffee)
= 50 - ( 16 + 19 + 5) = 50 - 46 = 4
Thus, Total number of the person who like milk = 16 + 19 + 5 + 4 = 44
⇒ Probability that this person likes tea = =
3 to the negative second power is written like this: 
.
When simplifying an expression with a negative exponent, you take a positive version of the exponent, in this case that would be 2, and apply that to the base.
After doing that, we have 9.
The next step is to put one over that number.
In this case, now after doing that the answer is
.
Hope this helps!
When simplifying an expression with a negative exponent, you take a positive version of the exponent, in this case that would be 2, and apply that to the base.
After doing that, we have 9.
The next step is to put one over that number.
In this case, now after doing that the answer is
Hope this helps!