First thing is that you need to find the diagonal of the rectangle
but remember is it a horizontal rectangle.
So let's start it :)
d= √6²+3²
d= √36+9
d= √54
d= 6.7082
But wait.. we are not done yet
We need to solve KT
we have 6.7082 which is the base and we have SL=4 which is the height
so with this 2 information we can find KT
KT is the hypotenuse because when you draw the line from K to T you'll see that it is the longest line.
Use the hypotenuse formula which is
C = √a²+b²
Now replace C by KT since we are solving for KT instead of C. Got it ?:)
KT= √6.7080²+4²
KT= 7.81
I do it with decimals so it might be little bit confusing to you but I think you can solve that different ways :)
Well I hope that's help and if not I am so sorry.
Answer:
Part A: C. 4 to 1
Part B: 2
Step-by-step explanation:
<h3>Part A: </h3>
What is the ratio of the number of students receiving a C and the number of students receiving an A?
<u>As per table given:</u>
- 12 students received a C and 3 students received a A
The ratio C/A is:
The correct answer choice is:
<h3>Part B: </h3>
Complete the statement:
For every student receiving a D, ______ students received a B.
<u>As per table given:</u>
- 4 students received a D and 8 students received a B
<u>The ratio D/B is:</u>
<u>The statement is:</u>
- For every student receiving a D, 2 students received a B.
Victor transformed square ABCD and verified that figure
ABCD and figure CFED are congruent. The transformation describes how Victor
transformed square ABCD is that a reflection across line segment AB. The answer
is letter D.
Answer:
60
Step-by-step explanation:
15 times 5 is 75 75 minus 15 is 60 so the answer is 60
Answer:
The claim that the current work teams can build room additions quicker than the time allotted for by the contract has strong statistical evidence.
Step-by-step explanation:
We have to test the hypothesis to prove the claim that the work team can build room additions quicker than the time allotted for by the contract.
The null hypothesis is that the real time used is equal to the contract time. The alternative hypothesis is that the real time is less thant the allotted for by the contract.
The significance level, as a storng evidence is needed, is α=0.01.
The estimated standard deviation is:
As the standard deviation is estimated, we use the t-statistic with (n-1)=15 degrees of freedom.
For a significance level of 0.01, right-tailed test, the critical value of t is t=2.603.
Then, we calculate the t-value for this sample:
As the t-statistic lies in the rejection region, the null hypothesis is rejected. The claim that the current work teams can build room additions quicker than the time allotted for by the contract has strong statistical evidence.
