The hypotenuse of an isosceles triangles measures 10 inches long. What is the length of one leg of the triangle?
Answers
a² +a² = 10²
2a²= 10²
a² = 10²/2
a=√(10²)/√2 =10/√2 = 10√2/(√2√2)= 10√2/2 =5√2
a= 5√2 (inch)
Answer is 5√2 inches.
Answer:
10/√2
Step-by-step explanation:
Related Questions
Darrel went to the mall and spent $41. He brought several t-shirts that act cost $12 and he brought 1 pair of socks for $5. How many t-shirts did Darel buy?
Which of the graphs below represent the function f(x) = x3 − 5x2 + 2x + 8? You may sketch the graph to compare. graph going through x axis at negative 2, positive 1, and 3. Passes through y axis at 6. graph going through x axis at negative 1, positive 2, and 4. Passes through y axis at 8. graph going through x axis at negative 2, positive 1, and 3. Passes through y axis at negative 6. graph going through x axis near negative 2. Passes through y axis at 8.
Ignore the top part. but can someone help me with part b please?
8. An item is on sale for 50% off the regular price of $3.18. A customer buys one and gives the cashier $5.00. The cashier gives the customer
Answers
good luck!
Answers
Answer:
x= −8/41
Step-by-step explanation:
Step-by-step explanation:
Long divide the coefficients to find:
−
x
4
+
8
x
3
−
3
x
2
+
4
x
−
2
x
2
+
4
=
−
x
2
+
8
x
+
1
+
−
28
x
−
6
x
2
+
4
Explanation:
I like to long divide the coefficients, not forgetting to include
0
for any missing power of
x
...
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The process is similar to long division of numbers.
For a more fully explained example, see:
Sometimes
Never
Answers
Answer:
The answer is never.
Step-by-step explanation:
A scalene triangle is the one, which has all the three sides unequal. A scalene triangle has no equal sides so it has no lines of symmetry as a line of symmetry would divide the triangle evenly.
Therefore, the answer is never.
A scalene triangle NEVER has symmetry with respect to a line containing an altitude of the triangle.
Answer: Never/False
Explanation: A scalene triangle "never" has a symmetry with respect to a line containing an altitude of the triangle.
Hope this helps!
Thank you :)
-Charlie
Answers
Sqrt 5 = 2.2
3* Sqrt 8 = 8.4
Sqrt 8 = 2.8
8.4 + 4.4 = 12.8
Answers
Answer:
a) She only used the additive inverse of 10m when combining like terms.
Step-by-step explanation:
Given : Holly finds that
First we open the bracket by multiplying minus sign in it, we get
Combining like terms we get, we get
→ correct answer.
When we compare the correct answer to the answer given by Holly, the first term is same in both the answers,
Therefore, She only used the additive inverse of 10m when combining like terms.
Answer:
answer A
Step-by-step explanation:
• **-15 **
• **3/5**
• **0.252525 . . .**
2.
Which statement is false?
• **Every integer is a real number.**
• **The number zero is a rational number. **
• **Every irrational number is a real number. **
• **Every real number is a rational number.**
3.
Which number is not the same type of number as the others in the list?
• **5.85**
• **63.4**
• **8.52624 . . . **
• **27.5**
4.
How would you change this sentence to a true statement?
Some irrational numbers are also rational numbers.
• **All irrational numbers are also rational numbers.**
• **Half of the irrational numbers are also rational numbers.**
• **One-third of the irrational numbers are also rational numbers. **
• **Irrational numbers cannot be classified as rational numbers.**
5.
How would you change this sentence to a true statement?
Every irrational number is an integer.
• **Every irrational number is a rational number.**
• **Every irrational number is a real number. **
• **Every irrational number is a whole number. **
• **Every irrational number is a perfect square.**
Answers
2. The statement "Every real number is a rational number." is false, since real numbers are composed of both rational and irrational numbers.
3. The number "8.52624 . . ." because this is the only non-terminating number, which makes it the only irrational number on the list.
4. "Irrational numbers cannot be classified as rational numbers." is the only correct statement. No irrational numbers can be rational numbers, and the opposite is also true.
5. Only the statement "Every irrational number is a real number." is true.