Need help solving A peony plant with red petals was crossed with another plant having streaky petals. A geneticist states that 75% of the offspring from this cross will have red flowers. To test this claim, 100 seeds from this cross were collected and germinated, and 56 plants had red petals. Use the chi-square goodness-of-fit test to determine whether the sample data confirm the geneticist's prediction. (Use α = 0.01. Use $ p_1 $ for the probability of having red flowers and $ p_2 $ for the probability of having streaky petals.)State the null and alternative hypotheses.- $ H_0: \, p_1 = 0.56; \, p_2 = 0.44 $ $ H_a: $ At least one $ p_i $ is different from the specified value.- $ H_0: \, p_1 = 0.75; \, p_2 = 0.25 $ $ H_a: $ At least one $ p_i $ is different from the specified value.- $ H_0: $ At least one $ p_i $ is different from the specified value. $ H_a: \, p_1 = 0.56; \, p_2 = 0.44 $- $ H_0: \, p_1 = p_2 = 0.5 $ $ H_a: $ At least one $ p_i $ is different from 0.5.- $ H_0: $ At least one $ p_i $ is different from the specified value. $ H_a: \, p_1 = 0.75; \, p_2 = 0.25 $Find the test statistic. (Round your answer to two decimal places.)\[ X^2 = \text{\_\_\_\_\_\_} \]Use the critical value approach to state the rejection region. (Round your answer to two decimal places.)\[ X^2 > \text{\_\_\_\_\_\_} \]State your conclusion.- $ H_0 $ is not rejected. There is sufficient evidence to conclude that the geneticist's model is not correct.- $ H_0 $ is not rejected. There is insufficient evidence to conclude that the geneticist's model is

Given information:k= 2 categories n= 100 sample size

another plant having streaky petals. A geneticist states that 75% of the offspring from this cross will have red flowers. To test this claim, 100 seeds from this cross were collected and germinated, and 56 plants had red petals. Use the chi-square goodness-of-fit test to determine whether the sample data confirm the geneticist's prediction. (Use a = 0.01. Use p, for the probability of having red flowers and p₂ for the probability having streaky petals.) State the null and alternative hypotheses. Ho: P₁ = 0.56; P₂ = 0.44 H: At least one p, is different from the specified value. Ho: P₁ = 0.75; P₂ = 0.25 H: At least one p, is different from the specified value. OH: At least one p, is different from the specified value. H₂: P₁ = 0.56; P₂ = 0.44 O Ho: P₁ = P₂ = 0.5 H: At least one p, is different from 0.5. OH: At least one p, is different from the specified value.

another plant having streaky petals. A geneticist states that 75% of the offspring from this cross will have red flowers. To test this claim, 100 seeds from this cross were collected and germinated, and 56 plants had red petals. Use the chi-square goodness-of-fit test to determine whether the sample data confirm the geneticist's prediction. (Use a = 0.01. Use p, for the probability of having red flowers and p₂ for the probability having streaky petals.) State the null and alternative hypotheses. Ho: P₁ = 0.56; P₂ = 0.44 H: At least one p, is different from the specified value. Ho: P₁ = 0.75; P₂ = 0.25 H: At least one p, is different from the specified value. OH: At least one p, is different from the specified value. H₂: P₁ = 0.56; P₂ = 0.44 O Ho: P₁ = P₂ = 0.5 H: At least one p, is different from 0.5. OH: At least one p, is different from the specified value.

MATLAB: An Introduction with Applications

6th Edition

ISBN:9781119256830

Author:Amos Gilat

Publisher:Amos Gilat

Chapter1: Starting With Matlab

Section: Chapter Questions

Problem 1P

See similar textbooks

Related questions

Q: so what is the solution

A: Given N=120 P=66% X=81 We have to calculate probability that at most 81

Q: From the graph, determine the x- and y-intercepts and the vertical and horizontal asymptotes. (If an…

Q: 「+ w(ュ-215+2w)11ニテVる

A: To prove: 1+ω7ω-2+5+2ω1+ω = ±3i We know that ω is a cube root of unity and 1+ω+ω2=0 and ω = -1+i32…

Q: Why I cannot find that answer? Can you label the answer out?

Q: not understand,please solve clearl

A: Given that:-invoice amount =$460conditions in the invoice are 4/10,1/15 ,n/ 29.how much amount will…

Q: why part b and c you not solved ?

A: Given in 1998 an advertising company announced a 1000 chips challenge. Given…

Q: MY NOTES ASK YOUR TEACHE Kepler's Third Law of planetary motion states that the square of the period…

Q: good working condition by satisfaction level. A numerical rating of 5 is assigned to very satisfied…

A: Given information: No. of articles=03 In 1st article, Sample size (x1)=50 In 2nd article, Sample…

Q: Need help this problem please stuck on it.

Q: Need help finding for both a and b. Overall confused on this concept.

Q: Your missing the part d solution

A: First three parts are as solved before.

Q: how to solve this question

A: Step 1: Step 2: Step 3: Step 4:

Q: Not correct answer, read the question again!

A: Given Data We have to find the shortest path and taken time as measure. a) Formulate the problem as…

Q: Your answer and the choices are different

A: x2=y-2-1=z4

Q: 2oc 大<2 0气2 ム

A: Volume of the surface z=f(x,y) bounded region in the xy-plane

Q: I need help solving this question.

A: You need to know this before solving the question.

Q: Solve them

A: (a)

Q: Find a polynomial of the specified degree that has the given zeros. Degree 4; zeros -4, 0, 4, 6 P(x)…

Q: A d. mLA -18, a=C6,0=9

Question

Need help solving

A peony plant with red petals was crossed with another plant having streaky petals. A geneticist states that 75% of the offspring from this cross will have red flowers. To test this claim, 100 seeds from this cross were collected and germinated, and 56 plants had red petals. Use the chi-square goodness-of-fit test to determine whether the sample data confirm the geneticist's prediction. (Use α = 0.01. Use $ p_1 $ for the probability of having red flowers and $ p_2 $ for the probability of having streaky petals.)

State the null and alternative hypotheses.

- $ H_0: \, p_1 = 0.56; \, p_2 = 0.44 $
$ H_a: $ At least one $ p_i $ is different from the specified value.

- $ H_0: \, p_1 = 0.75; \, p_2 = 0.25 $
$ H_a: $ At least one $ p_i $ is different from the specified value.

- $ H_0: $ At least one $ p_i $ is different from the specified value.
$ H_a: \, p_1 = 0.56; \, p_2 = 0.44 $

- $ H_0: \, p_1 = p_2 = 0.5 $
$ H_a: $ At least one $ p_i $ is different from 0.5.

- $ H_0: $ At least one $ p_i $ is different from the specified value.
$ H_a: \, p_1 = 0.75; \, p_2 = 0.25 $

Find the test statistic. (Round your answer to two decimal places.)

\[ X^2 = \text{\_\_\_\_\_\_} \]

Use the critical value approach to state the rejection region. (Round your answer to two decimal places.)

\[ X^2 > \text{\_\_\_\_\_\_} \]

State your conclusion.

- $ H_0 $ is not rejected. There is sufficient evidence to conclude that the geneticist's model is not correct.
- $ H_0 $ is not rejected. There is insufficient evidence to conclude that the geneticist's model is

Expert Solution

This question has been solved!

Explore an expertly crafted, step-by-step solution for a thorough understanding of key concepts.

SEE SOLUTION Check out a sample Q&A here

Step 1: Solution

VIEW

Step 2: Chi-square goodness of fit test

VIEW

Step 3: Rejection region

VIEW

Solution

VIEW

Step by step

Solved in 4 steps with 6 images

SEE SOLUTION Check out a sample Q&A here

Similar questions

Solve this problem?
Need help with this problem
how to solve this question
I need answers and explanation
need the answer
Solve all parts. It's appreciated
Solve. 3 3 7(x-2) + 5 1 5 (x+1) x = 2 (Simplify your answer.)