Answer: Academic learning time
Explanation:
Academic learning time is the amount of time when students are actively, and productively engaged in learning their relevant academic content. A high level of Academic Learning Time simply means that the students are covering vital content in their academics, the students are on-task for most of the class period; and are also successful on most the assignments they do.
Me Stone's is using academic learning time which is shown in the success rate of the experiments done by the students.
Answer:
The spokesperson should Increase the image <em>(i.e. make it bigger than the images on other slides</em>) on the slides containing a new vehicle model
Explanation:
To make the slide that contains a new vehicle model to standout from other slides in the presentation without altering the colors and contents of the slides, The spokesperson should Increase the image on the slide without changing the slide content. that way he can capture the attention of the investors when they see the slide for the first time.
Answer:
for me it is d and i got it correct
Explanation:
Answer:
89.44%
Explanation:
As we know that:
Z = (Cash Flow - Mean) / Standard Deviation
Here
Cash flow is the observed value which is the lower limit here and is $11,000
Mean is the average value of the sample and is $16,000
Standard Deviation is $4,000
By putting values, we have:
Z = ($11,000 - $16,000) / $4,000
= -1.25
The Z value lower than -1.25 is 0.1056 or 10.56%
This means that the probability of cash flow lower than $11,000 is 10.56% and the probability of cash flow greater than $11,000 will be
Probability of cash flow = (1- 0.1056) = 0.8944 which is 89.44%
Answer:
First Financial would divide the $10,500 loan by the present value of annuity due of 1.
The correct answer is C
Explanation:
Present value of annuity formula is used for determining the amount of loan payment. Since the payments will be made at the beginning of each month, we will apply the formula for present value of annuity due. In order to determine the amount of monthly payment, we will divide the principal by the present value of annuity due of 1.
