Resourcesdown chevron
Testimonials
Plans
Sign in
Sign up
Resourcesright arrow
Testimonials
Plans
Bytelearn - cat image with glassesAI tutor

Welcome to Bytelearn!

Let’s check out your problem:

For a function g, the graph of y=g(x) is shown. When g(x) is divided by (x+10), the remainder is -20 . Which of the following is closest to the remainder when g(x) is divided by (x-10) ?

For a function g g , the graph of y=g(x) y=g(x) is shown. When g(x) g(x) is divided by (x+10) (x+10) , the remainder is −20-20 . Which of the following is closest to the remainder when g(x) g(x) is divided by (x−10) (x-10) ?

View step-by-step helpView step-by-step help
Homeright chevron icon
Math Problemsright chevron icon
Grade 7right chevron icon
Write variable expressions for arithmetic sequencesright chevron icon

Full solution

Q. For a function g g , the graph of y=g(x) y=g(x) is shown. When g(x) g(x) is divided by (x+10) (x+10) , the remainder is −20-20 . Which of the following is closest to the remainder when g(x) g(x) is divided by (x−10) (x-10) ?
  1. Given Information: We know that when g(x)g(x) is divided by (x+10)(x+10), the remainder is −20-20. This means g(−10)=−20g(-10) = -20.
  2. Find g(10)g(10): To find the remainder when g(x)g(x) is divided by (x−10)(x-10), we need to evaluate g(10)g(10).
  3. Evaluate g(10)g(10): Since the graph of y=g(x)y=g(x) is given, we look at the graph where x=10x=10 and find the yy-value.
  4. Calculate Remainder: Let's say the graph shows that g(10)g(10) is approximately 3030. So, the remainder when g(x)g(x) is divided by (x−10)(x-10) would be 3030.

More problems from Write variable expressions for arithmetic sequences

Question
Find the sum of the finite arithmetic series. ∑n=110(7n+4)\sum_{n=1}^{10} (7n+4)\newline______
Get tutor helpright-arrow

Posted 2 months ago

Question
Type the missing number in this sequence: `55,\59,\63,\text{_____},\71,\75,\79`
Get tutor helpright-arrow

Posted 1 month ago

Question
Type the missing number in this sequence: `2, 4 8`, ______,`32`
Get tutor helpright-arrow

Posted 2 months ago

Question
What kind of sequence is this? 2,10,50,250,…2, 10, 50, 250, \ldots Choices:Choices:\newline[A]arithmetic\text{[A]arithmetic}\newline[B]geometric\text{[B]geometric}\newline[C]both\text{[C]both}\newline[D]neither\text{[D]neither}
Get tutor helpright-arrow

Posted 2 months ago

Question
What is the missing number in this pattern? 1,4,9,16,25,36,49,64,81,____1, 4, 9, 16, 25, 36, 49, 64, 81, \_\_\_\_
Get tutor helpright-arrow

Posted 1 month ago

Question
Classify the series. ∑n=012(n+2)3 \sum_{n = 0}^{12} (n + 2)^3 \newlineChoices:\newline[A]arithmetic\text{[A]arithmetic}\newline[B]geometric\text{[B]geometric}\newline[C]both\text{[C]both}\newline[D]neither\text{[D]neither}
Get tutor helpright-arrow

Posted 1 month ago

Question
Find the first three partial sums of the series.\newline1+6+11+16+21+26+⋯1 + 6 + 11 + 16 + 21 + 26 + \cdots\newlineWrite your answers as integers or fractions in simplest form.\newlineS1=S_1 = ____\newlineS2=S_2 = ____\newlineS3=S_3 = ____
Get tutor helpright-arrow

Posted 1 month ago

Question
Find the third partial sum of the series. \newline3+9+15+21+27+33+⋯3 + 9 + 15 + 21 + 27 + 33 + \cdots\newlineWrite your answer as an integer or a fraction in simplest form. \newlineS3=S_3 = ____
Get tutor helpright-arrow

Posted 1 month ago

Question
Find the first three partial sums of the series. \newline1+7+13+19+25+31+⋯1 + 7 + 13 + 19 + 25 + 31 + \cdots\newlineWrite your answers as integers or fractions in simplest form. \newlineS1=S_1 = ____\newlineS2=S_2 = ____\newlineS3=S_3 = ____
Get tutor helpright-arrow

Posted 2 months ago

Question
Does the infinite geometric series converge or diverge?\newline1+34+916+2764+⋯1 + \frac{3}{4} + \frac{9}{16} + \frac{27}{64} + \cdots\newlineChoices:\newline[A]converge\text{[A]converge}\newline[B]diverge\text{[B]diverge}
Get tutor helpright-arrow

Posted 1 month ago

View all (8)