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Maslowich
3 years ago
8

Ac equals 5in cb equals 3in. what does ab equal to

Mathematics
1 answer:
Liono4ka [1.6K]3 years ago
8 0

The given measurements highlight that a scalene triangle is being discussed. This therefore highlights that AC is the hypotenuse and hence the longest side. On the other hand, CB is the base or the perpendicular. Solving this to find AB will result in the application of Pythagoras theorem whereby, AC^2 = AB^2 + CB^2. Solving this, AB is equal to 2 inches.

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Find the limit as t approaches 4 for the function f(t) = 6(t -9)(t-1).
MrRissso [65]

Answer:

(5 -96)

Step-by-step explanation:

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2 years ago
2.49 divied by 48 1/8 i will mark you brainlist
Monica [59]

2.49 divied by 48 1/8

make 2.49 into an mixed number first

2 49/100.

make 2 49/100 into an improper fraction

Mutiply the whole number with the denominator

2*100= 200

Add 200 with the numerator. 200+49= 249

2 49/100= 249/100

48 1/8-make it into a improper fraction

48 1/8=385/8

249/100* 8/385

Answer: 0.05

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3 years ago
Write the inequality that represents the possible values for x
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Answe8 times 8 equal 69 and bla ba

Step-by-step explanation:

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3 years ago
A swester is 20 dollars and is on ssle for 12 dollars. What percentage off
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(20-12) / 20

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8 0
3 years ago
9th grade math help me please pretty please
SashulF [63]

Answer:

The system has "infinitely many solutions; consistent and dependent" ⇒ D

Step-by-step explanation:

A consistent system of equations has at least one solution.

  • The consistent independent system has exactly 1 solution
  • The consistent dependent system has infinitely many solutions

An inconsistent system has no solution.

In the system of equations ax + by = c and dx + ey = f, if

  1. a = d, b = e, and c = f, then the system is consistent dependent and has infinitely many solutions
  2. a = d, b = e, and c ≠ f, then the system is inconsistent and has no solution
  3. a ≠ d, and/or b ≠ e, and/or c ≠ f, then the system is consistent independent and has exactly one solution

In the given system of equations

∵ r = -5s + 7

∵ r + 5s - 7 = 0

→ Put the equations in the form of equations above

∵ r = -5s + 7

→ Add -5s to both sides

∴ r + 5s = -5s + 5s + 7

∴ r + 5s = 7 ⇒ (1)

∵ r + 5s - 7 = 0

→ Add 7 to both sides

∴ r + 5s - 7 + 7 = 0 + 7

∴ r + 5s = 7

∴ r + 5s = 7 ⇒ (2)

→ By subtracting equations (1) and (2)

∵ (r - r) + (5s - 5s) = (7 - 7)

∴ 0 + 0 = 0

∴ 0 = 0

→ By using rule 1 above

∵ r = r

∵ 5s = 5s

∵ 7 = 7

∴ The system of equation is consistent dependent and has infinitely

   many solutions

∴ The system has "infinitely many solutions; consistent and dependent"

5 0
3 years ago
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