Which plan is safe and includes all the necessary parts to completely address the issues involved with improving your body composition? A.
Andy wants to increase his lean muscle mass. He is not worried about his BMI because it is in the normal range. He will lift weights five times a week at the maximum intensity possible.
B.
Mark wants to decrease his BMI, so he will exercise for 60 minutes five days a week. He will monitor his strength training using a workout log and plans to eat six, well-balanced, 300-calorie meals a day.
C.
Lisa wants to increase her BMI, so she plans to go running for 60 minutes five days a week. She also plans to eat six, protein-rich meals a day that are about 300 calories each.
D.
Rachel wants to slim down for a big pool party that is coming up next weekend. She is going to exercise for 60 minutes a day. She also plans to reduce her caloric intake to 600 calories a day by eating diet bars.

Answers

Answer 1

Answer: The answer is B. Mark wants to decrease his BMI , so he will exercise for 60 minutes fife days a week, he will monitor his strength training using a workout log and plans to eat six, well-balanced, 300-calorie meals a day

By doing exercise and reducing his calorie intake, mark will reach his goal of decreasing his BMI Index

And making his eating plan to a well-balanced diet will make it safe and prevent him from collapsing

Answer 2

Answer:

Answer: tis B

Explanation: took the test

Have a great day!

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For a drug to work properly, the body must be able to process it correctly. Which best demonstrates the cycle anoral medication would take in the body?
O a patient rubs on an ointment - drug absorbed through skin into the blood liver processes the drug - drug
released as waste
O a patient swallows a pill - drug enters blood after digestion - drug converted to metabolites - drug enters urine
O a patient rubs on an ointment - liver converts drug - drug absorbed through skin - drug released as waste
O a patient swallows a pill - drug enters blood after digestion - drug enters urine - drug converted to metabolites

Answers

Explanation:

a patient swllows pill drug enters blood after digestion drug converted to metabolism drug enters urine

A group of mosquitoes which carry malarial parasitic

Answers

Only mosquitoes from the Anopheles genus -- and only the females --- can transfer Malaria I think :)

The period of transition between childhood and adulthood is called: infancy adolescence old age

Answers

The period of transition between childhood and adulthood is called adolescence. Therefore, option (B) is correct.

What is adolescence?

The transition from childhood to adulthood is referred to as adolescence, which typically begins with the beginning of puberty and concludes with the attainment of legal adulthood. Adolescence is a period of development that takes place between childhood and adulthood. It is characterized by significant changes in a person's physical appearance, emotional state, cognitive abilities, as well as transitions in their social and cultural environments.

When a person reaches their teenage years, they typically go through a period of rapid physical growth and development, as well as shifts in the hormonal balance of their bodies. They may also develop new cognitive abilities, such as the ability to reason abstractly and critically, which enables them to make decisions that are more complex and effectively solve problems. Individuals go through a period of beginning to form their own identities as well as taking on new roles and responsibilities during adolescence, which is also a time of increasing independence and autonomy. The events that occur and the difficulties that must be overcome during adolescence can have a significant bearing on a person's future health, happiness, and level of achievement in life.

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The correct answer is B) Adolescence. This is because infancy is when you are a baby and old age, well, it explains itself.

A basic hearing test measures how much _______ is required to hear several frequencies in the typical range of human hearing.

Answers

Answer: Sound volume or intensity

Explanation:

A basic hearing test measures how much sound volume or intensity is required to hear several frequencies in the typical range of human hearing.

During a hearing test, different frequencies are played at varying volumes, and the person being tested indicates when they can hear the sound. The test starts with low frequencies and gradually moves to higher frequencies. This helps determine the person's hearing threshold for different frequencies.

For example, if someone has a hearing threshold of 20 decibels (dB) for a particular frequency, it means that they can barely hear that sound at 20 dB. If they have a hearing threshold of 0 dB, they can hear the sound at the lowest volume level.

The results of the hearing test provide information about a person's hearing abilities and any potential hearing loss they may have. This information can be used to diagnose hearing problems and recommend appropriate treatment or intervention, such as hearing aids or other assistive devices.

In summary, a basic hearing test measures the sound intensity needed to hear different frequencies in the range of human hearing. This helps assess a person's hearing threshold and determine if there is any hearing loss present.

Final answer:

A basic hearing test, or audiometry test, measures how much sound intensity a person requires to hear various frequencies in the typical range of human hearing.

Explanation:

A basic hearing test measures how much sound intensity, or volume, is needed for a person to hear various frequencies within the typical range of human hearing. These tests, known as audiometry tests, are used for diagnosing hearing impairments. They use a set of frequencies ranging from 20 Hz to 20,000 Hz, which is the normal range of human hearing. The sound intensity is usually measured in decibels (dB). For each frequency, the lowest dB level a person can hear is determined. This level is the person's hearing threshold for that frequency.

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Jimmy wants to improve the muscular strength in his arms. During his workout, he focuses on his biceps muscles. This is an example of which component of fitness?A. Flexibility
B. Specificity
C. Overload
D. Progression

Answers

I think it would be an example of : B. Specificity Specifity refer to a principal that stated that What you don in your workout should be relevan;t to what you wanted to achive. In this case, Jimmy want to improve muscular strength in his arms. Therefore he specified on training the muscles in his biceps.Hope this helps. Let me know if you need additional help!

Answer:

B. Specificity.

Explanation:

Specificity is focusing on a specific part of the body, and in this case, jimmy is focusing on his biceps' muscles.

A medical billing specialist believes that most patients with high-deductible health plans have overdue medical bills. The medical billing specialist would like to test the claim that the proportion of patients with high-deductible health plans who have overdue medical bills is greater than 51%. They sample 35 patients with high-deductible health plans and determine the sample percent to be 60%. a) State the null hypothesis (H₀). b) State the alternative hypothesis (H₁). c) Choose a significance level (alpha, α). d) Calculate the test statistic. e) Determine the critical value. f) Decide whether to reject or fail to reject the null hypothesis. g) State your conclusion.

Answers

The medical billing specialist wants to test whether the proportion of patients with high-deductible health plans who have overdue medical bills is greater than 51%.

a. Null Hypothesis (H₀): H₀: p ≤ 0.51

b. Alternative Hypothesis (H₁): H₁: p > 0.51

c. Significance Level (alpha, α): α = 0.05.

d. Calculate the Test Statistic: $z = \frac{0.60 - 0.51}{\sqrt{(0.51(1-0.51))/(35)}}$

e. Determine the Critical Value: approximately 1.645

f. If (z > 1.645), you will reject the null hypothesis; otherwise, you will fail to reject it.

g. Conclusion: If the test statistic is greater than 1.645, you can conclude that there is sufficient evidence to support the claim that more than 51% of patients with high-deductible health plans have overdue medical bills. If the test statistic is less than 1.645, you would not have enough evidence to support this claim.

The medical billing specialist wants to test whether the proportion of patients with high-deductible health plans who have overdue medical bills is greater than 51%. Let's go through the steps of hypothesis testing:

Null Hypothesis (H₀): The null hypothesis states that there is no significant difference, and the proportion of patients with high-deductible health plans who have overdue medical bills is equal to or less than 51%.

H₀: p ≤ 0.51

Alternative Hypothesis (H₁): The alternative hypothesis is the claim the specialist wants to test, which is that the proportion of patients with overdue medical bills is greater than 51%.

H₁: p > 0.51

Significance Level (alpha, α): The significance level represents the level of risk you are willing to take for making a Type I error (rejecting the null hypothesis when it's true). Common values are 0.05 or 0.01. Let's choose α = 0.05.

Calculate the Test Statistic: You can use the sample proportion and standard error to calculate the test statistic, which follows a z-distribution:

$z = \frac{\hat{p} - p}{\sqrt{(p(1-p))/(n)}}$

Where:

- $\hat{p}$ is the sample proportion (0.60).

- (p) is the proportion under the null hypothesis (0.51).

- (n) is the sample size (35).

Calculating (z):

$z = \frac{0.60 - 0.51}{\sqrt{(0.51(1-0.51))/(35)}}$

Determine the Critical Value: At α = 0.05, using a one-tailed test (since we're testing whether it's greater than 51%), the critical value is approximately 1.645 (you can find this from a standard normal distribution table).

Decision: Compare the calculated test statistic (step d) with the critical value (step e). If (z > 1.645), you will reject the null hypothesis; otherwise, you will fail to reject it.

Conclusion: If the test statistic is greater than 1.645, you can conclude that there is sufficient evidence to support the claim that more than 51% of patients with high-deductible health plans have overdue medical bills. If the test statistic is less than 1.645, you would not have enough evidence to support this claim.

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